X, Y, Z — horizontal, vertical and …?What is the technical term for up & down, back & forth, and left & right?Terms for generic forms of 3D motion on the 3 axesWhat is a word to accompany horizontal and vertical?Term for pertaining to the polar directionWords for north/south and east/west dimensions?How do you describe someone who isn't attending a certain event?Can “paraxial” mean “axis-parallel”?Word for “having horizontal and vertical directions” that a mathematician doesn't useWhat is the technical term for up & down, back & forth, and left & right?What is a word to accompany horizontal and vertical?If “lad”, “fella” and “bloke” are synonyms, then “hombre”, “homme” and “man” are _______?Word for “orientation” when talking about things that have two sides?Are there words to describe depth of a solid object?
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X, Y, Z — horizontal, vertical and …?
What is the technical term for up & down, back & forth, and left & right?Terms for generic forms of 3D motion on the 3 axesWhat is a word to accompany horizontal and vertical?Term for pertaining to the polar directionWords for north/south and east/west dimensions?How do you describe someone who isn't attending a certain event?Can “paraxial” mean “axis-parallel”?Word for “having horizontal and vertical directions” that a mathematician doesn't useWhat is the technical term for up & down, back & forth, and left & right?What is a word to accompany horizontal and vertical?If “lad”, “fella” and “bloke” are synonyms, then “hombre”, “homme” and “man” are _______?Word for “orientation” when talking about things that have two sides?Are there words to describe depth of a solid object?
.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;
When working in a 2D coordinate system you could say that X is the horizontal axis and Y is the vertical axis.
Extending this to 3D, is there a similar word for the Z axis?
(I'm aware of Width, Height and Depth, but obviously horizontal and vertical aren't synonymous to width and height, which is why I don't want to call the Z axis the depth axis.)
single-word-requests adjectives terminology mathematics
|
show 4 more comments
When working in a 2D coordinate system you could say that X is the horizontal axis and Y is the vertical axis.
Extending this to 3D, is there a similar word for the Z axis?
(I'm aware of Width, Height and Depth, but obviously horizontal and vertical aren't synonymous to width and height, which is why I don't want to call the Z axis the depth axis.)
single-word-requests adjectives terminology mathematics
4
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
4
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
1
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
4
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
1
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40
|
show 4 more comments
When working in a 2D coordinate system you could say that X is the horizontal axis and Y is the vertical axis.
Extending this to 3D, is there a similar word for the Z axis?
(I'm aware of Width, Height and Depth, but obviously horizontal and vertical aren't synonymous to width and height, which is why I don't want to call the Z axis the depth axis.)
single-word-requests adjectives terminology mathematics
When working in a 2D coordinate system you could say that X is the horizontal axis and Y is the vertical axis.
Extending this to 3D, is there a similar word for the Z axis?
(I'm aware of Width, Height and Depth, but obviously horizontal and vertical aren't synonymous to width and height, which is why I don't want to call the Z axis the depth axis.)
single-word-requests adjectives terminology mathematics
single-word-requests adjectives terminology mathematics
edited Feb 22 '12 at 11:04
RegDwigнt♦
83.6k31282382
83.6k31282382
asked Jan 31 '12 at 9:51
George DuckettGeorge Duckett
5001615
5001615
4
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
4
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
1
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
4
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
1
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40
|
show 4 more comments
4
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
4
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
1
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
4
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
1
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40
4
4
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
4
4
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
1
1
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
4
4
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
1
1
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40
|
show 4 more comments
8 Answers
8
active
oldest
votes
I doubt there is such a co-hyponym (if we can call it like that) to horizontal and vertical. You'll need to use an alternative name.
If you imagine the 3 axes, then the Z would appear "on the same level" as the X one. Depending on which ones you consider, 2 of the 3 will appear as such and actually, they are.
If you look at the Wikipedia page for Cartesian Coordinate System, under the section Cartesian Space it says:
For 3D diagrams, the names "abscissa" and "ordinate" are rarely used for x and y, respectively. When they are, the z-coordinate is sometimes called the applicate.
Emphasis mine. It says they are rarely used, but I doubt there are many other alternative terms, other than Z-axis, depth, and so on; they're the most appropriate terms, if you're looking for something technical.
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
add a comment |
In aviation we use the terms longitudinal, lateral and normal (or vertical) for the three axes. See this description.
Note that these are fixed relative to the aircraft, not the earth.
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
add a comment |
Original
Perhaps it's time to coin a new term? Here are a few possibilities I came up with:
- Applicatal (derived from applicate)
- Depthical (derived from depth)
- Zedical (derived from Z)
- Fordinal (derived from forward)
Edit
Upon further research, it appears that in the realm of print media, they refer to the 3rd axis of linearity as "stacked". So you have horizontal, vertical, and stacked printing layouts. Here is a link to the best explanation I could find:
- http://www.elkriversystems.com/PrintedOutput.aspx
In hind sight, when making user interface layouts where the items move along the Z-axis (in a list), I have referred to them as being stacked. Given that this is in the context of programming, stacked may work for you if you're referencing the linearity of a layout.
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
add a comment |
Plain English words may not always suit specific technical usage.
As for variable names, you will have to drop the h-v concept and adopt the xyz nomenclature. Just remember in 3-D, the z-axis is the equivalent of the conventional 'vertical' (the entire 2-D x - y plane being the 'horizontal').
[see also my comment @OP]
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
add a comment |
In my 3D coding experiences, we have called it the z-axis and depth. As well as z-values and depth-values used to mean the same thing. And also we rarely used horizontal and vertical, we just called those x-axis and y-axis.
Both of these answers are somewhat rejected by your question, but this is the answer I give based on my experiences. Maybe if you described the context of your usage, it would help.
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
add a comment |
The axis, perpendicular the the plane of the graph is usually called the normal axis.
add a comment |
In describing the box or cube, you would use height, length, breadth, width and depth, with breadth, width and depth being interchangeable.
I would use a diagram or key to specify what you mean in your particular case.
- x = breadth
- y = height
- z = depth
add a comment |
I had this same question working on a 3D interface today, and came to the conclusion that "vertical" (y axis), "lateral" (x axis), and "horizontal" (z axis) fit reasonably well.
- Vertical means "being in a position or direction perpendicular to
the plane of the horizon; upright; plumb." (i.e., up-and-down); - Lateral means "of or pertaining to the side; situated at, proceeding
from, or directed to a side: a lateral view." (i.e.,
left-to-right); - Horizontal means "at right angles to the vertical;
parallel to level ground."
By deductive reasoning (taking away the left-to-right perspective covered by lateral), we can conclude that "horizontal" is an appropriate term for nearest to furthest away (toward the horizon, as it were.)
add a comment |
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8 Answers
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I doubt there is such a co-hyponym (if we can call it like that) to horizontal and vertical. You'll need to use an alternative name.
If you imagine the 3 axes, then the Z would appear "on the same level" as the X one. Depending on which ones you consider, 2 of the 3 will appear as such and actually, they are.
If you look at the Wikipedia page for Cartesian Coordinate System, under the section Cartesian Space it says:
For 3D diagrams, the names "abscissa" and "ordinate" are rarely used for x and y, respectively. When they are, the z-coordinate is sometimes called the applicate.
Emphasis mine. It says they are rarely used, but I doubt there are many other alternative terms, other than Z-axis, depth, and so on; they're the most appropriate terms, if you're looking for something technical.
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
add a comment |
I doubt there is such a co-hyponym (if we can call it like that) to horizontal and vertical. You'll need to use an alternative name.
If you imagine the 3 axes, then the Z would appear "on the same level" as the X one. Depending on which ones you consider, 2 of the 3 will appear as such and actually, they are.
If you look at the Wikipedia page for Cartesian Coordinate System, under the section Cartesian Space it says:
For 3D diagrams, the names "abscissa" and "ordinate" are rarely used for x and y, respectively. When they are, the z-coordinate is sometimes called the applicate.
Emphasis mine. It says they are rarely used, but I doubt there are many other alternative terms, other than Z-axis, depth, and so on; they're the most appropriate terms, if you're looking for something technical.
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
add a comment |
I doubt there is such a co-hyponym (if we can call it like that) to horizontal and vertical. You'll need to use an alternative name.
If you imagine the 3 axes, then the Z would appear "on the same level" as the X one. Depending on which ones you consider, 2 of the 3 will appear as such and actually, they are.
If you look at the Wikipedia page for Cartesian Coordinate System, under the section Cartesian Space it says:
For 3D diagrams, the names "abscissa" and "ordinate" are rarely used for x and y, respectively. When they are, the z-coordinate is sometimes called the applicate.
Emphasis mine. It says they are rarely used, but I doubt there are many other alternative terms, other than Z-axis, depth, and so on; they're the most appropriate terms, if you're looking for something technical.
I doubt there is such a co-hyponym (if we can call it like that) to horizontal and vertical. You'll need to use an alternative name.
If you imagine the 3 axes, then the Z would appear "on the same level" as the X one. Depending on which ones you consider, 2 of the 3 will appear as such and actually, they are.
If you look at the Wikipedia page for Cartesian Coordinate System, under the section Cartesian Space it says:
For 3D diagrams, the names "abscissa" and "ordinate" are rarely used for x and y, respectively. When they are, the z-coordinate is sometimes called the applicate.
Emphasis mine. It says they are rarely used, but I doubt there are many other alternative terms, other than Z-axis, depth, and so on; they're the most appropriate terms, if you're looking for something technical.
edited Jan 31 '12 at 10:45
answered Jan 31 '12 at 10:38
AlenannoAlenanno
16.7k24174
16.7k24174
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
add a comment |
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
1
1
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
Re: "co-hyponym": I don't know if there's a standard term for such things, but WordNet calls them "coordinate terms" (see wordnet.princeton.edu/wordnet/man/wngloss.7WN.html#sect4), which in this context is rather fitting. :-)
– ruakh
Jan 31 '12 at 15:08
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
@ruakh I wrote that part to make it clear that maybe the term wasn't the best choice, but it was the best I could think of to explain it :D
– Alenanno
Jan 31 '12 at 15:18
add a comment |
In aviation we use the terms longitudinal, lateral and normal (or vertical) for the three axes. See this description.
Note that these are fixed relative to the aircraft, not the earth.
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
add a comment |
In aviation we use the terms longitudinal, lateral and normal (or vertical) for the three axes. See this description.
Note that these are fixed relative to the aircraft, not the earth.
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
add a comment |
In aviation we use the terms longitudinal, lateral and normal (or vertical) for the three axes. See this description.
Note that these are fixed relative to the aircraft, not the earth.
In aviation we use the terms longitudinal, lateral and normal (or vertical) for the three axes. See this description.
Note that these are fixed relative to the aircraft, not the earth.
edited Jan 31 '12 at 15:05
answered Jan 31 '12 at 13:01
Graham BorlandGraham Borland
1,390711
1,390711
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
add a comment |
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
normal = perpendicular (to the horizontal, i.e., both longitudinal as well as lateral). These are with reference to the earth? Earth horizontal is really a curved plane.
– Kris
Jan 31 '12 at 14:10
1
1
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
With reference to the other two axes. It's still perpendicular to the other axes when the aircraft is in a steep banked turn (flying nearly on its side relative to the earth).
– Graham Borland
Jan 31 '12 at 14:17
add a comment |
Original
Perhaps it's time to coin a new term? Here are a few possibilities I came up with:
- Applicatal (derived from applicate)
- Depthical (derived from depth)
- Zedical (derived from Z)
- Fordinal (derived from forward)
Edit
Upon further research, it appears that in the realm of print media, they refer to the 3rd axis of linearity as "stacked". So you have horizontal, vertical, and stacked printing layouts. Here is a link to the best explanation I could find:
- http://www.elkriversystems.com/PrintedOutput.aspx
In hind sight, when making user interface layouts where the items move along the Z-axis (in a list), I have referred to them as being stacked. Given that this is in the context of programming, stacked may work for you if you're referencing the linearity of a layout.
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
add a comment |
Original
Perhaps it's time to coin a new term? Here are a few possibilities I came up with:
- Applicatal (derived from applicate)
- Depthical (derived from depth)
- Zedical (derived from Z)
- Fordinal (derived from forward)
Edit
Upon further research, it appears that in the realm of print media, they refer to the 3rd axis of linearity as "stacked". So you have horizontal, vertical, and stacked printing layouts. Here is a link to the best explanation I could find:
- http://www.elkriversystems.com/PrintedOutput.aspx
In hind sight, when making user interface layouts where the items move along the Z-axis (in a list), I have referred to them as being stacked. Given that this is in the context of programming, stacked may work for you if you're referencing the linearity of a layout.
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
add a comment |
Original
Perhaps it's time to coin a new term? Here are a few possibilities I came up with:
- Applicatal (derived from applicate)
- Depthical (derived from depth)
- Zedical (derived from Z)
- Fordinal (derived from forward)
Edit
Upon further research, it appears that in the realm of print media, they refer to the 3rd axis of linearity as "stacked". So you have horizontal, vertical, and stacked printing layouts. Here is a link to the best explanation I could find:
- http://www.elkriversystems.com/PrintedOutput.aspx
In hind sight, when making user interface layouts where the items move along the Z-axis (in a list), I have referred to them as being stacked. Given that this is in the context of programming, stacked may work for you if you're referencing the linearity of a layout.
Original
Perhaps it's time to coin a new term? Here are a few possibilities I came up with:
- Applicatal (derived from applicate)
- Depthical (derived from depth)
- Zedical (derived from Z)
- Fordinal (derived from forward)
Edit
Upon further research, it appears that in the realm of print media, they refer to the 3rd axis of linearity as "stacked". So you have horizontal, vertical, and stacked printing layouts. Here is a link to the best explanation I could find:
- http://www.elkriversystems.com/PrintedOutput.aspx
In hind sight, when making user interface layouts where the items move along the Z-axis (in a list), I have referred to them as being stacked. Given that this is in the context of programming, stacked may work for you if you're referencing the linearity of a layout.
edited Feb 3 '12 at 19:35
answered Feb 3 '12 at 17:01
Joshua StachowskiJoshua Stachowski
1692
1692
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
add a comment |
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
Or maybe farcical (derived from far away) ;) jk
– George Duckett
Feb 3 '12 at 17:30
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
stack(ed) and layer(ed) are terms that are applicable in 2.5D systems, not in true 3D spaces.
– Crissov
1 hour ago
add a comment |
Plain English words may not always suit specific technical usage.
As for variable names, you will have to drop the h-v concept and adopt the xyz nomenclature. Just remember in 3-D, the z-axis is the equivalent of the conventional 'vertical' (the entire 2-D x - y plane being the 'horizontal').
[see also my comment @OP]
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
add a comment |
Plain English words may not always suit specific technical usage.
As for variable names, you will have to drop the h-v concept and adopt the xyz nomenclature. Just remember in 3-D, the z-axis is the equivalent of the conventional 'vertical' (the entire 2-D x - y plane being the 'horizontal').
[see also my comment @OP]
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
add a comment |
Plain English words may not always suit specific technical usage.
As for variable names, you will have to drop the h-v concept and adopt the xyz nomenclature. Just remember in 3-D, the z-axis is the equivalent of the conventional 'vertical' (the entire 2-D x - y plane being the 'horizontal').
[see also my comment @OP]
Plain English words may not always suit specific technical usage.
As for variable names, you will have to drop the h-v concept and adopt the xyz nomenclature. Just remember in 3-D, the z-axis is the equivalent of the conventional 'vertical' (the entire 2-D x - y plane being the 'horizontal').
[see also my comment @OP]
edited Jan 31 '12 at 11:11
answered Jan 31 '12 at 10:27
KrisKris
33k641124
33k641124
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
add a comment |
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
5
5
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
Conventions for which axis is "vertical" vary across different domains and even within domains: sometimes it's z, sometimes it's y. The direction of the vertical axis also varies: sometimes the "up" direction is positive along the vertical axis, sometimes it's negative.
– John Bartholomew
Jan 31 '12 at 13:30
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
@JohnBartholomew In fact, a three dimensional object in space has no defined vertical or horizontal. Take a cube and turn it slowly along one of its axes: what happens to the original horizontal/ vertical plane? The plane rotates with the object. At what point does the 'horizontal plane' cease to be so and become the 'vertical plane'? :)
– Kris
Jan 31 '12 at 14:07
1
1
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
The "horizontal" and "vertical" of a coordinate system are defined by use, though I agree there are some domains in which no such meaning can be applied. My point is that saying "the z-axis is the equivalent of the conventional 'vertical'" is inaccurate in general (though it's true in some cases).
– John Bartholomew
Jan 31 '12 at 14:13
add a comment |
In my 3D coding experiences, we have called it the z-axis and depth. As well as z-values and depth-values used to mean the same thing. And also we rarely used horizontal and vertical, we just called those x-axis and y-axis.
Both of these answers are somewhat rejected by your question, but this is the answer I give based on my experiences. Maybe if you described the context of your usage, it would help.
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
add a comment |
In my 3D coding experiences, we have called it the z-axis and depth. As well as z-values and depth-values used to mean the same thing. And also we rarely used horizontal and vertical, we just called those x-axis and y-axis.
Both of these answers are somewhat rejected by your question, but this is the answer I give based on my experiences. Maybe if you described the context of your usage, it would help.
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
add a comment |
In my 3D coding experiences, we have called it the z-axis and depth. As well as z-values and depth-values used to mean the same thing. And also we rarely used horizontal and vertical, we just called those x-axis and y-axis.
Both of these answers are somewhat rejected by your question, but this is the answer I give based on my experiences. Maybe if you described the context of your usage, it would help.
In my 3D coding experiences, we have called it the z-axis and depth. As well as z-values and depth-values used to mean the same thing. And also we rarely used horizontal and vertical, we just called those x-axis and y-axis.
Both of these answers are somewhat rejected by your question, but this is the answer I give based on my experiences. Maybe if you described the context of your usage, it would help.
answered Jan 31 '12 at 19:47
XonatronXonatron
2842311
2842311
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
add a comment |
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
right, we have to be specific, he is saying in a comment "This is in the context of programming"
– Theta30
Jan 31 '12 at 20:24
add a comment |
The axis, perpendicular the the plane of the graph is usually called the normal axis.
add a comment |
The axis, perpendicular the the plane of the graph is usually called the normal axis.
add a comment |
The axis, perpendicular the the plane of the graph is usually called the normal axis.
The axis, perpendicular the the plane of the graph is usually called the normal axis.
answered Feb 22 '12 at 12:06
AnixxAnixx
1,33492439
1,33492439
add a comment |
add a comment |
In describing the box or cube, you would use height, length, breadth, width and depth, with breadth, width and depth being interchangeable.
I would use a diagram or key to specify what you mean in your particular case.
- x = breadth
- y = height
- z = depth
add a comment |
In describing the box or cube, you would use height, length, breadth, width and depth, with breadth, width and depth being interchangeable.
I would use a diagram or key to specify what you mean in your particular case.
- x = breadth
- y = height
- z = depth
add a comment |
In describing the box or cube, you would use height, length, breadth, width and depth, with breadth, width and depth being interchangeable.
I would use a diagram or key to specify what you mean in your particular case.
- x = breadth
- y = height
- z = depth
In describing the box or cube, you would use height, length, breadth, width and depth, with breadth, width and depth being interchangeable.
I would use a diagram or key to specify what you mean in your particular case.
- x = breadth
- y = height
- z = depth
edited 45 mins ago
Crissov
407823
407823
answered Jan 31 '12 at 15:04
nelaaronelaaro
1394
1394
add a comment |
add a comment |
I had this same question working on a 3D interface today, and came to the conclusion that "vertical" (y axis), "lateral" (x axis), and "horizontal" (z axis) fit reasonably well.
- Vertical means "being in a position or direction perpendicular to
the plane of the horizon; upright; plumb." (i.e., up-and-down); - Lateral means "of or pertaining to the side; situated at, proceeding
from, or directed to a side: a lateral view." (i.e.,
left-to-right); - Horizontal means "at right angles to the vertical;
parallel to level ground."
By deductive reasoning (taking away the left-to-right perspective covered by lateral), we can conclude that "horizontal" is an appropriate term for nearest to furthest away (toward the horizon, as it were.)
add a comment |
I had this same question working on a 3D interface today, and came to the conclusion that "vertical" (y axis), "lateral" (x axis), and "horizontal" (z axis) fit reasonably well.
- Vertical means "being in a position or direction perpendicular to
the plane of the horizon; upright; plumb." (i.e., up-and-down); - Lateral means "of or pertaining to the side; situated at, proceeding
from, or directed to a side: a lateral view." (i.e.,
left-to-right); - Horizontal means "at right angles to the vertical;
parallel to level ground."
By deductive reasoning (taking away the left-to-right perspective covered by lateral), we can conclude that "horizontal" is an appropriate term for nearest to furthest away (toward the horizon, as it were.)
add a comment |
I had this same question working on a 3D interface today, and came to the conclusion that "vertical" (y axis), "lateral" (x axis), and "horizontal" (z axis) fit reasonably well.
- Vertical means "being in a position or direction perpendicular to
the plane of the horizon; upright; plumb." (i.e., up-and-down); - Lateral means "of or pertaining to the side; situated at, proceeding
from, or directed to a side: a lateral view." (i.e.,
left-to-right); - Horizontal means "at right angles to the vertical;
parallel to level ground."
By deductive reasoning (taking away the left-to-right perspective covered by lateral), we can conclude that "horizontal" is an appropriate term for nearest to furthest away (toward the horizon, as it were.)
I had this same question working on a 3D interface today, and came to the conclusion that "vertical" (y axis), "lateral" (x axis), and "horizontal" (z axis) fit reasonably well.
- Vertical means "being in a position or direction perpendicular to
the plane of the horizon; upright; plumb." (i.e., up-and-down); - Lateral means "of or pertaining to the side; situated at, proceeding
from, or directed to a side: a lateral view." (i.e.,
left-to-right); - Horizontal means "at right angles to the vertical;
parallel to level ground."
By deductive reasoning (taking away the left-to-right perspective covered by lateral), we can conclude that "horizontal" is an appropriate term for nearest to furthest away (toward the horizon, as it were.)
answered Jul 31 '13 at 20:04
Bill HorvathBill Horvath
31915
31915
add a comment |
add a comment |
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4
Z is also horizontal in this analogy.
– Hugo
Jan 31 '12 at 9:58
4
According to Wikipedia the three axes are called the abscissa, ordinate and applicate, referring to x, y and z respectively. So although applicate doesn't translate directly to the word you're looking for, this would be an appropriate notation to distinguish your axes.
– Andy F
Jan 31 '12 at 10:04
1
@Urbycoz: I probably could generally, but I might end up talking about a horizontal difference between 2 objects and their widths for example. So I'd be using depth to mean 2 different things in a similar context. This is in the context of programming, where I'm after appropriate variable names.
– George Duckett
Jan 31 '12 at 10:04
4
Whatever symbols we may use, two of the axes are always in one plane. If x and y are horizontal, z is vertical; if x and z are horizontal, y is vertical. The words horizontal and vertical are generally used in a planar (2-dimensional) sense, not spatial (3-dimensional). Which is the reason you may not find a word corresponding to the third dimension along with horizontal and vertical. Don't forget there is the fourth dimension: time. :)
– Kris
Jan 31 '12 at 10:18
1
@Random832 I think OP already has N-S, W-E. (The compass is flat.) What next -- Zenith?
– Kris
Feb 1 '12 at 10:40