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How would someone or some tool use ContactsTable.relative_position_in_um with ProbeInsertion.insertion_position_{x} and ProbeInsertion.insertion_angle_{x} / ProbeInsertion.depth to estimate the position of each contact as inserted in the brain. I would like to work through an example of this.
For example, for a linear array probe with three contacts, the relative positions in um might be (200, 100), (300, 100), (400, 100). The tip of the probe is at (0, 100) and the origin (0, 0) is not on the probe, for whatever reason. This treats the probe as 2D, when it is actually 3D (the probe has some thickness), which is a common representation when the third dimension is negligible.
Let's say the probe (tip) is inserted at 3.0 mm anterior (AP=3), 2.0 right (ML=2), 0.0 dorsal (DV=0), relative to bregma and the surface of the brain, and is inserted at a 45 degree pitch for a depth of 1.0 mm.
Then we could apply a 4x4 transformation matrix (or 3x3 rotation matrix + 3x1 translation matrix) to each relative position of a contact to get its position inserted in the brain...
The text was updated successfully, but these errors were encountered:
Good excercise. Is the probe of the tip a common reference on insertions experiments? I guess that as long as we have the the position in the probe of the reference in the insertion we can make those calculations. You wanted us to think on how this looks on the API or just to carry out calculations for some examples to see if it makes sense?
How would someone or some tool use
ContactsTable.relative_position_in_um
withProbeInsertion.insertion_position_{x}
andProbeInsertion.insertion_angle_{x}
/ProbeInsertion.depth
to estimate the position of each contact as inserted in the brain. I would like to work through an example of this.For example, for a linear array probe with three contacts, the relative positions in um might be (200, 100), (300, 100), (400, 100). The tip of the probe is at (0, 100) and the origin (0, 0) is not on the probe, for whatever reason. This treats the probe as 2D, when it is actually 3D (the probe has some thickness), which is a common representation when the third dimension is negligible.
Let's say the probe (tip) is inserted at 3.0 mm anterior (AP=3), 2.0 right (ML=2), 0.0 dorsal (DV=0), relative to bregma and the surface of the brain, and is inserted at a 45 degree pitch for a depth of 1.0 mm.
Then we could apply a 4x4 transformation matrix (or 3x3 rotation matrix + 3x1 translation matrix) to each relative position of a contact to get its position inserted in the brain...
The text was updated successfully, but these errors were encountered: