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authordante <dante19031999@gmail.com>2020-11-04 18:00:23 +0100
committerNoel Grandin <noel.grandin@collabora.co.uk>2020-11-07 07:10:33 +0100
commit2b29e16ea0fca627d71b61af98df0f543e6f206b (patch)
tree185cb375349afb15cb5eb16cf1fdd8d8faeb9121 /starmath/source/ElementsDockingWindow.cxx
parent5a96093f0ecee53432bdf35f247edd6deb501baf (diff)
Starmath examples renovated
Change-Id: Iff286171ddba92373d400763eb78769e37f40f37 Reviewed-on: https://gerrit.libreoffice.org/c/core/+/105302 Tested-by: Jenkins Reviewed-by: Noel Grandin <noel.grandin@collabora.co.uk>
Diffstat (limited to 'starmath/source/ElementsDockingWindow.cxx')
-rw-r--r--starmath/source/ElementsDockingWindow.cxx11
1 files changed, 9 insertions, 2 deletions
diff --git a/starmath/source/ElementsDockingWindow.cxx b/starmath/source/ElementsDockingWindow.cxx
index 8850ca49fcbb..aa96a1e0bb7f 100644
--- a/starmath/source/ElementsDockingWindow.cxx
+++ b/starmath/source/ElementsDockingWindow.cxx
@@ -244,10 +244,17 @@ const SmElementDescr SmElementsControl::m_aOthersList[] =
const SmElementDescr SmElementsControl::m_aExamplesList[] =
{
+ {"{func e}^{i %pi} + 1 = 0", RID_EXAMPLE_EULER_IDENTITY_HELP},
{"C=%pi cdot d = 2 cdot %pi cdot r", RID_EXAMPLE_CIRCUMFERENCE_HELP},
- {"E=mc^2", RID_EXAMPLE_MASS_ENERGY_EQUIV_HELP},
{"a^2 + b^2 = c^2", RID_EXAMPLE_PYTHAGOREAN_THEO_HELP},
- {"f ( x ) = sum from { { i = 0 } } to { infinity } { {f^{(i)}(0)} over {i!} x^i}", RID_EXAMPLE_A_SIMPLE_SERIES_HELP},
+ {"F = m a", RID_EXAMPLE_2NEWTON},
+ {"E = m c^2", RID_EXAMPLE_MASS_ENERGY_EQUIV_HELP},
+ {"G_{%mu %nu} + %LAMBDA g_{%mu %nu}= frac{8 %pi G}{c^4} T_{%mu %nu}", RID_EXAMPLE_GENERAL_RELATIVITY_HELP},
+ {" %DELTA t' = { %DELTA T } over sqrt{ 1 - v^2 over c^2 } ", RID_EXAMPLE_SPECIAL_RELATIVITY_HELP },
+ { "d over dt left( {partial L}over{partial dot q} = {partial L}over{partial q} right)", RID_EXAMPLE_EULER_LAGRANGE_HELP },
+ {"int from a to b f'(x) dx = f(a) - f(b)", RID_EXAMPLE_FTC_HELP},
+ { "abs{ %delta Z(t) } approx e^{%lambda t} abs{ %delta Z(0) }", RID_EXAMPLE_CAOS_HELP},
+ {"f ( x ) = sum from { { n = 0 } } to { infinity } { {f^{(n)}(x_0)} over {n!} (x-x_0)^n}", RID_EXAMPLE_A_TAYLOR_SERIES_HELP},
{"f ( x ) = {1} over {%sigma sqrt{2%pi} }func e^-{{(x-%mu)^2} over {2%sigma^2}}", RID_EXAMPLE_GAUSS_DISTRIBUTION_HELP},
};