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0 pointsnabla92y ago0 comments

There are lots of applications that can be used to write math that is converted into LaTeX equations. You can also use MathML -> Latex

The equation subset is the best part of LaTeX syntax and so many people learn it. It's very compact compared to alternatives.

0 comments

cbolton2y ago

I find the typst syntax nicer and more compact: https://typst.app/docs/guides/guide-for-latex-users/#maths

I was initially suprised to see that the typst devs chose to go with their own syntax, but I'm now very happy they did.

trueismywork2y ago

I would be interested to see how the formula looks for a more complicated equation. For example, Eq 3.12 or 3.31 in the link https://arxiv.org/pdf/2203.09346.pdf

cbolton2y ago

here's 3.31:

  $
  cal(C)(M) = cal(E)_T^t (theta, cal(S)_t)^2 + C_t M_t^(-2/d)
  + cal(E)_T^"PDE" (theta_t, cal(S)_"int")^2 + C_"PDE" M_"int"^(-2/(d+1)) \
  + C_1T^(1/2) [cal(E)_T^"div" (theta, cal(S)_"int") + C_"div" M_"int"^(-1/(d+1))
  + (1+nu)(cal(E)_T^s (theta, cal(S)_s) + C_s M_s^(-1/d))]
  $

Would you have the equivalent LaTeX code for comparison?

2 more replies

ioasuncvinvaer2y ago

should be close to 3.12

  $
  norm((u_0)_j-hat(u)_j (t=0))_(L^2 TT^d) &<= norm(u_j - hat(u)_j)_(L^2 delta Omega) \
  &<= sqrt(2 max {2h_Omega,d+1} / rho_Omega) norm(u_j - hat(u)_j)_(H^1 (Omega)) \
  &<= sqrt(2 max {2h_Omega,d+1} / rho_Omega) C_(1,k,d+1,u_1) lambda_1 (N) N^(-k+1)
  $

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cbolton2y ago

I find the typst syntax nicer and more compact: https://typst.app/docs/guides/guide-for-latex-users/#maths

I was initially suprised to see that the typst devs chose to go with their own syntax, but I'm now very happy they did.

trueismywork2y ago

I would be interested to see how the formula looks for a more complicated equation. For example, Eq 3.12 or 3.31 in the link https://arxiv.org/pdf/2203.09346.pdf

cbolton2y ago

here's 3.31:

  $
  cal(C)(M) = cal(E)_T^t (theta, cal(S)_t)^2 + C_t M_t^(-2/d)
  + cal(E)_T^"PDE" (theta_t, cal(S)_"int")^2 + C_"PDE" M_"int"^(-2/(d+1)) \
  + C_1T^(1/2) [cal(E)_T^"div" (theta, cal(S)_"int") + C_"div" M_"int"^(-1/(d+1))
  + (1+nu)(cal(E)_T^s (theta, cal(S)_s) + C_s M_s^(-1/d))]
  $

Would you have the equivalent LaTeX code for comparison?

2 more replies

ioasuncvinvaer2y ago

should be close to 3.12

  $
  norm((u_0)_j-hat(u)_j (t=0))_(L^2 TT^d) &<= norm(u_j - hat(u)_j)_(L^2 delta Omega) \
  &<= sqrt(2 max {2h_Omega,d+1} / rho_Omega) norm(u_j - hat(u)_j)_(H^1 (Omega)) \
  &<= sqrt(2 max {2h_Omega,d+1} / rho_Omega) C_(1,k,d+1,u_1) lambda_1 (N) N^(-k+1)
  $

1 more reply

j / k navigate · click thread line to collapse