Mintys.Tensor istorijaRodyti nežymius pakeitimus - Rodyti kodo pakeitimus 2016 birželio 19 d., 12:33
atliko -
Pakeistos 1-40 eilutės iš
Žr. Matematika? Šešeriopai suvoktą daugybą (multiplication) suvokti tensoriais (kovariantiškumu, kontravariantiškumu). Constructing the most informative illustration of tensors. Use 2x2 change in coordinates. Use coordinate system for equilateral triangles and also a coordinate system for squares. Determine:
Dualities:
Definition of a tensor:
Determinant is top-down to define what is "inside" and what is "outside". A shape like the Moebius band is no fun because you can't make that distinction, you can't "understand" it, it does not make a "marked opposite". It is an unmarked duality. But for understanding we want a primitive marked duality, an irreducible marked duality. This is possible through the six transformations of perspectives given by the Holy Spirit. Negative correlations vs. positive correlations. Yes vs. No. Understanding the Lagrangian. Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. DT=−D is (roughly) anti-self adjointness.
R is super rich but can't handle itself root wise, algebraically. But just a small "shift" is required to add unmarked opposites and have C. Unmarked opposites are "implications" rather than "explications". Cramer's rule for inverses involves replacing a column in the matrix with the column with the constants. Replacing a column implies a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. Šešeriopai suvoktą dauginimąsi (multiplication) suvokti, išsakyti tensoriais. į:
2016 gegužės 30 d., 17:08
atliko -
Pakeistos 38-40 eilutės iš
Cramer's rule for inverses involves replacing a column in the matrix with the column with the constants. Replacing a column implies a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. į:
Cramer's rule for inverses involves replacing a column in the matrix with the column with the constants. Replacing a column implies a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. Šešeriopai suvoktą dauginimąsi (multiplication) suvokti, išsakyti tensoriais. 2016 gegužės 26 d., 21:08
atliko -
Pridėtos 2-7 eilutės:
Šešeriopai suvoktą daugybą (multiplication) suvokti tensoriais (kovariantiškumu, kontravariantiškumu). 2016 gegužės 22 d., 09:14
atliko - 2016 gegužės 21 d., 08:04
atliko -
Pakeista 32 eilutė iš:
Cramer's rule for inverses involves replacing a row and column in the matrix with one from the eigenvector. The eigenvectors are a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. į:
Cramer's rule for inverses involves replacing a column in the matrix with the column with the constants. Replacing a column implies a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. 2016 gegužės 20 d., 13:53
atliko -
Pridėtos 31-32 eilutės:
Cramer's rule for inverses involves replacing a row and column in the matrix with one from the eigenvector. The eigenvectors are a "top down" orthogonal system. Also, the determinant is an anti-symmetric top-down system which distinguishes inside and outside. Whereas the symmetric case does not distinguish inside and outside and leaves them as unmarked opposites. In order to have marked opposites, we need to have a system of anti-symmetry. 2016 gegužės 19 d., 21:22
atliko -
Pridėtos 29-30 eilutės:
R is super rich but can't handle itself root wise, algebraically. But just a small "shift" is required to add unmarked opposites and have C. Unmarked opposites are "implications" rather than "explications". 2016 gegužės 19 d., 21:07
atliko -
Pridėta 28 eilutė:
2016 gegužės 19 d., 16:21
atliko -
Pakeista 27 eilutė iš:
Understanding the Lagrangian. Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. į:
Understanding the Lagrangian. Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. DT=−D is (roughly) anti-self adjointness. 2016 gegužės 19 d., 16:20
atliko -
Pakeista 27 eilutė iš:
Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. į:
Understanding the Lagrangian. Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. 2016 gegužės 19 d., 16:14
atliko -
Pridėtos 26-27 eilutės:
Consider Kinectic Energy as "bottom-up" approach and Potential Energy as "top-down" approach. Kinetic Energy is finite and Potential Energy is possibly infinite. 2016 gegužės 16 d., 16:22
atliko -
Pridėta 25 eilutė:
Negative correlations vs. positive correlations. Yes vs. No. 2016 gegužės 16 d., 15:58
atliko -
Pridėtos 22-23 eilutės:
Determinant is top-down to define what is "inside" and what is "outside". A shape like the Moebius band is no fun because you can't make that distinction, you can't "understand" it, it does not make a "marked opposite". It is an unmarked duality. But for understanding we want a primitive marked duality, an irreducible marked duality. This is possible through the six transformations of perspectives given by the Holy Spirit. 2016 gegužės 02 d., 21:45
atliko -
Pridėta 21 eilutė:
2016 gegužės 02 d., 21:42
atliko -
Pakeista 20 eilutė iš:
į:
2016 gegužės 02 d., 21:34
atliko -
Pridėtos 1-21 eilutės:
Žr. Matematika? Constructing the most informative illustration of tensors. Use 2x2 change in coordinates. Use coordinate system for equilateral triangles and also a coordinate system for squares. Determine:
Dualities:
Definition of a tensor: |
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Puslapis paskutinį kartą pakeistas 2016 birželio 19 d., 12:33
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