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The standard rule on moving through other creatures’ spaces state that in order to move through a hostile creature’s space, a creature must be two sizes larger or smaller than the one whose space they want to pass through.
The optional overrun rules in the DMG (p. 272, in chapter 9) now require a roll, but does it remove the size differential as well and completely replace the rules around moving through other creatures’ spaces?
The standard moving through creatures spaces rules state that in order to do this, a creature must be two sizes larger than the one they want to pass through.
The optional overrun rules in the DMG (chapter 9) now require a roll, but does it remove the size differential as well and completely replace the rules around moving through other creatures?
I’ve heard of the “Sunny 16” rule. What is it? How, and in what situations, can I use it?
I am trying to evaluate the functional derivatives $dfrac{delta F(phi(textbf{r}))}{delta n_{1}}$ and $dfrac{delta F(phi(textbf{r}))}{delta n_{2}}$ where
begin{gather}
F(phi_1(textbf{r}), phi_2(textbf{r})) = int d textbf{r} bigl ( f (phi_{1}(textbf{r}), phi_{2}(textbf{r}), nablaphi_{1}(textbf{r}), nablaphi_{2}(textbf{r}) ) bigr ) \
n_{1}(phi_1(textbf{r})) = int dtextbf{r} , g_{1} (phi_{1}) \
n_{2}(phi_2(textbf{r})) = int dtextbf{r} , g_{2} (phi_{2})
end{gather}
I have explicit expressions for $f$, $g_1$ and $g_2$. I believe the appropriate chain rule for functional derivatives is given by
begin{equation}
frac{delta F(phi_1, phi_2)}{delta n_{1}} = int dtextbf{r} left ( frac{delta F}{delta phi_1} frac{delta phi_{1}}{delta n_1} + frac{delta F}{delta phi_2} frac{delta phi_{2}}{delta n_1}right) textrm{.}
end{equation}
But the chain rule is only useful if I know $phi_1(n_1)$, when in fact I have the inverse. How can I evaluate these derivatives?
Related: Derivative of a functional with respect to another functional
I was trying to answer this question: $frac{mathrm d}{mathrm dt}int_{t-mathrm d1}^t int_h^t f(s) ,mathrm ds,mathrm dh$. I got the accepted answer by hand (using the Leibniz integral rule) but why does Mathematica (and Maple) give the seemingly wrong $mathrm d_{{1}}f left( t right) color{orange}{-}int_{t-mathrm d_{{1}}}^{t}!f left( s right) ,{rm d}s=mathrm d_{{1}}f left( t right) color{orange}{-}F left( t right) color{orange}{+} F left( t-mathrm d _{{1}} right)$ instead of $mathrm d_{{1}}f left( t right) color{lime}{+}int_{t-mathrm d_{{1}}}^{t}!f left( s right) ,{rm d}s=mathrm d_{{1}}f left( t right) color{lime}{+}F left( t right) color{lime}{-} F left( t-mathrm d _{{1}} right)$
The Mathematica code I used is D(Integrate(Integrate(f(s), {s, h, t}), {h, t - d1, t}), t).
I have a plot with imported data that I have used a replacement rule to make the data a line rather than individual points. However, I want to increase the thickness of that line. How do I do this? I have tried looking at Changing style of label boxes in TimelinePlot for an example of changing the line thickness but it is different than what I want to do. Here is what I have:
Show(ListPointPlot3D(Sidata1((1 ;; 59, 3 ;; 5)), PlotStyle -> {Red}, PlotRange -> All),
ListPointPlot3D(Sidata1((60 ;; 89, 3 ;; 5)), PlotStyle -> {Gray}, PlotRange -> All),
ListPointPlot3D(Sidata1((90 ;; 110, 3 ;; 5)), PlotStyle -> {Red}, PlotRange -> All),
ListPointPlot3D(Sidata1((111 ;; 141, 3 ;; 5)), PlotStyle -> {Gray}, PlotRange -> All),
ListPointPlot3D(Sidata1((142 ;; 201, 3 ;; 5)), PlotStyle -> {Red}, PlotRange -> All),
AxesLabel -> {"q", "s2", "alpha"}, LabelStyle -> {16}, PlotLabel -> None, ViewPoint -> {.5, -2, 1},
AxesStyle -> Directive(Black, 16), BoxStyle -> Directive(Black), TicksStyle -> Directive(Black, 16),
AxesEdge -> {{-1, -1}, {1, -1}, {-1, -1}}, ImageSize -> Large) /. Point -> Line
I’ve tried increasing the line thickness at the end of the input with this code that does not work:
/. Point -> Line(PlotStyle -> Thickness(0.1))
Here is my data:
{{0, 0.00586554, 1.85613, 4.76551*10^-28, 5.26926}, {1, 0.00586038,
1.85857, 0.00496208, 5.26553}, {2, 0.00583292, 1.86694, 0.00737286,
5.28264}, {3, 0.00578611, 1.88105, 0.00995626, 5.31438}, {4,
0.00572788, 1.90041, 0.0195179, 5.34518}, {5, 0.0056491, 1.92576,
0.026371, 5.3971}, {6, 0.00555664, 1.95654, 0.0357567, 5.4579}, {7,
0.005454, 1.99256, 0.0488175, 5.52469}, {8, 0.00533414, 2.03443,
0.0587529, 5.61315}, {9, 0.00520924, 2.08121, 0.0728039,
5.70511}, {10, 0.00507624, 2.13333, 0.0868532, 5.80991}, {11,
0.00493048, 2.19114, 0.0969574, 5.937}, {12, 0.00479085, 2.25265,
0.111276, 6.06199}, {13, 0.00464483, 2.31891, 0.12169,
6.20612}, {14, 0.00449348, 2.3895, 0.12767, 6.36945}, {15,
0.00435635, 2.46022, 0.134399, 6.52873}, {16, 0.00421573, 2.53408,
0.13467, 6.70861}, {17, 0.00408066, 2.60798, 0.130038,
6.89764}, {18, 0.003962, 2.67731, 0.122165, 7.08088}, {19,
0.0038446, 2.74659, 0.107359, 7.27855}, {20, 0.0037445, 2.80767,
0.0891022, 7.46372}, {21, 0.00366125, 2.85969, 0.0685708,
7.63264}, {22, 0.00358362, 2.90781, 0.0439095, 7.80201}, {23,
0.00353606, 2.93743, 0.0254055, 7.91445}, {24, 0.00350441, 2.9569,
0.0112019, 7.99332}, {25, 0.00348267, 2.96992, 4.2709*10^-28,
8.05004}, {26, 0.00350619, 2.95655, 0.0140871, 7.98594}, {27,
0.00354397, 2.9359, 0.0380519, 7.88204}, {28, 0.0036054, 2.90368,
0.077481, 7.71557}, {29, 0.00371579, 2.84915, 0.145356,
7.43302}, {30, 0.00384706, 2.78696, 0.22453, 7.10949}, {31,
0.00402225, 2.70695, 0.319264, 6.71886}, {32, 0.00425262, 2.60492,
0.42526, 6.26836}, {33, 0.00451347, 2.4927, 0.533519, 5.80028}, {34,
0.00484984, 2.35888, 0.635259, 5.31261}, {35, 0.0052487, 2.21331,
0.726175, 4.82797}, {36, 0.00569123, 2.06324, 0.807586,
4.35526}, {37, 0.00625698, 1.90488, 0.858761, 3.92207}, {38,
0.00689091, 1.74683, 0.894649, 3.51698}, {39, 0.00759815, 1.59081,
0.915479, 3.14207}, {40, 0.00847396, 1.44051, 0.907596,
2.82513}, {41, 0.00943069, 1.29475, 0.890287, 2.53427}, {42,
0.0105185, 1.15519, 0.860229, 2.27889}, {43, 0.0117991, 1.02388,
0.81632, 2.06547}, {44, 0.0131859, 0.897942, 0.767916,
1.87227}, {45, 0.0147797, 0.780792, 0.713042, 1.70999}, {46,
0.0165753, 0.670983, 0.65441, 1.57258}, {47, 0.0184995, 0.565447,
0.594737, 1.44957}, {48, 0.0207039, 0.467657, 0.533712,
1.35086}, {49, 0.0230828, 0.374668, 0.47279, 1.26641}, {50,
0.025591, 0.285255, 0.412327, 1.1928}, {51, 0.0283735, 0.201725,
0.353629, 1.13931}, {52, 0.0312372, 0.119185, 0.295722,
1.09523}, {53, 0.0341712, 0.0377658, 0.238978, 1.06272}, {54,
0.0370919, -0.0411159, 0.184837, 1.04753}, {55, 0.03991, -0.118284,
0.132156, 1.04359}, {56, 0.0424219, -0.189196, 0.0842067,
1.05721}, {57, 0.0443678, -0.245829, 0.0451427, 1.09405}, {58,
0.0458307, -0.287877, 0.0134487, 1.15053}, {59,
0.0461722, -0.273939, 0.00724523, 1.25192}, {60, 0.04547, -0.189799,
0.029489, 1.40789}, {61, 0.0439536, -0.040825, 0.0760268,
1.61787}, {62, 0.0410509, 0.287135, 0.188407, 1.98092}, {63,
0.0374884, 0.737128, 0.339519, 2.48104}, {64, 0.0334165, 1.32035,
0.529929, 3.15253}, {65, 0.0292259, 2.16715, 0.792678,
4.24807}, {66, 0.0249774, 3.20952, 1.09423, 5.70677}, {67,
0.0209618, 4.54328, 1.4547, 7.76466}, {68, 0.0175535, 6.37734,
1.90226, 10.9599}, {69, 0.0142979, 8.71509, 2.3962, 15.3082}, {70,
0.0116484, 11.9196, 2.96614, 21.8363}, {71, 0.00952234, 16.4455,
3.46263, 31.8198}, {72, 0.00756156, 22.4422, 3.69173, 45.7099}, {73,
0.00637376, 29.2974, 3.10612, 62.8753}, {74, 0.00557852, 35.9338,
1.7877, 80.5131}, {75, 0.0050232, 41.7985, 8.59236*10^-27,
96.93}, {76, 0.00564134, 35.4285, 2.17511, 78.8748}, {77,
0.00664996, 27.396, 4.4568, 56.9122}, {78, 0.00830127, 18.7827,
5.93387, 34.9235}, {79, 0.0112518, 12.1619, 5.34133, 20.6996}, {80,
0.0147477, 7.27342, 4.38667, 11.0649}, {81, 0.0192714, 4.31069,
3.28923, 6.07815}, {82, 0.0249166, 2.64861, 2.36017, 3.78892}, {83,
0.0310646, 1.44104, 1.61259, 2.25868}, {84, 0.038089, 0.763281,
1.11354, 1.51843}, {85, 0.0455155, 0.323334, 0.756884,
1.08172}, {86, 0.0530392, -0.00833097, 0.480004, 0.764547}, {87,
0.0602388, -0.191606, 0.314908, 0.599}, {88, 0.0669456, -0.322307,
0.19112, 0.476188}, {89, 0.0729913, -0.407595, 0.101166,
0.385506}, {90, 0.0773187, -0.422702, 0.0563086, 0.338125}, {91,
0.0808823, -0.415833, 0.0252911, 0.301559}, {92,
0.0833385, -0.387366, 0.00888385, 0.276938}, {93,
0.0845245, -0.347873, 0.00355736, 0.262038}, {94,
0.085323, -0.310296, 0.000716217, 0.249179}, {95,
0.0854916, -0.278922, 0.00021299, 0.239806}, {96,
0.0853257, -0.253975, 0.000358958, 0.232963}, {97,
0.0851545, -0.232974, 0.000267074, 0.227071}, {98,
0.0848481, -0.218693, 0.000354803, 0.223956}, {99,
0.084646, -0.209427, 0.000303089, 0.222006}, {100,
0.0846189, -0.204535, 3.2539*10^-31, 0.220639}, {101,
0.084646, -0.209427, 0.000303089, 0.222006}, {102,
0.0848481, -0.218693, 0.000354803, 0.223956}, {103,
0.0851545, -0.232974, 0.000267074, 0.227071}, {104,
0.0853257, -0.253975, 0.000358958, 0.232963}, {105,
0.0854916, -0.278922, 0.00021299, 0.239806}, {106,
0.085323, -0.310296, 0.000716217, 0.249179}, {107,
0.0845245, -0.347873, 0.00355736, 0.262038}, {108,
0.0833385, -0.387366, 0.00888385, 0.276938}, {109,
0.0808823, -0.415833, 0.0252911, 0.301559}, {110,
0.0773187, -0.422702, 0.0563086, 0.338125}, {111,
0.0729913, -0.407595, 0.101166, 0.385506}, {112,
0.0669456, -0.322307, 0.19112, 0.476188}, {113,
0.0602388, -0.191606, 0.314908, 0.599}, {114,
0.0530392, -0.00833097, 0.480004, 0.764547}, {115, 0.0455155,
0.323334, 0.756884, 1.08172}, {116, 0.038089, 0.763281, 1.11354,
1.51843}, {117, 0.0310646, 1.44104, 1.61259, 2.25868}, {118,
0.0249166, 2.64861, 2.36017, 3.78892}, {119, 0.0192714, 4.31069,
3.28923, 6.07815}, {120, 0.0147477, 7.27342, 4.38667,
11.0649}, {121, 0.0112518, 12.1619, 5.34133, 20.6996}, {122,
0.00830127, 18.7827, 5.93387, 34.9235}, {123, 0.00664996, 27.396,
4.4568, 56.9122}, {124, 0.00564134, 35.4285, 2.17511,
78.8748}, {125, 0.0050232, 41.7985, 5.2584*10^-27, 96.93}, {126,
0.00557852, 35.9338, 1.7877, 80.5131}, {127, 0.00637376, 29.2974,
3.10612, 62.8753}, {128, 0.00756156, 22.4422, 3.69173,
45.7099}, {129, 0.00952234, 16.4455, 3.46263, 31.8198}, {130,
0.0116484, 11.9196, 2.96614, 21.8363}, {131, 0.0142979, 8.71509,
2.3962, 15.3082}, {132, 0.0175535, 6.37734, 1.90226, 10.9599}, {133,
0.0209618, 4.54328, 1.4547, 7.76466}, {134, 0.0249774, 3.20952,
1.09423, 5.70677}, {135, 0.0292259, 2.16715, 0.792678,
4.24807}, {136, 0.0334165, 1.32035, 0.529929, 3.15253}, {137,
0.0374884, 0.737128, 0.339519, 2.48104}, {138, 0.0410509, 0.287135,
0.188407, 1.98092}, {139, 0.0439536, -0.040825, 0.0760268,
1.61787}, {140, 0.04547, -0.189799, 0.029489, 1.40789}, {141,
0.0461722, -0.273939, 0.00724523, 1.25192}, {142,
0.0458307, -0.287877, 0.0134487, 1.15053}, {143,
0.0443678, -0.245829, 0.0451427, 1.09405}, {144,
0.0424219, -0.189196, 0.0842067, 1.05721}, {145, 0.03991, -0.118284,
0.132156, 1.04359}, {146, 0.0370919, -0.0411159, 0.184837,
1.04753}, {147, 0.0341712, 0.0377658, 0.238978, 1.06272}, {148,
0.0312372, 0.119185, 0.295722, 1.09523}, {149, 0.0283735, 0.201725,
0.353629, 1.13931}, {150, 0.025591, 0.285255, 0.412327,
1.1928}, {151, 0.0230828, 0.374668, 0.47279, 1.26641}, {152,
0.0207039, 0.467657, 0.533712, 1.35086}, {153, 0.0184995, 0.565447,
0.594737, 1.44957}, {154, 0.0165753, 0.670983, 0.65441,
1.57258}, {155, 0.0147797, 0.780792, 0.713042, 1.70999}, {156,
0.0131859, 0.897942, 0.767916, 1.87227}, {157, 0.0117991, 1.02388,
0.81632, 2.06547}, {158, 0.0105185, 1.15519, 0.860229,
2.27889}, {159, 0.00943069, 1.29475, 0.890287, 2.53427}, {160,
0.00847396, 1.44051, 0.907596, 2.82513}, {161, 0.00759815, 1.59081,
0.915479, 3.14207}, {162, 0.00689091, 1.74683, 0.894649,
3.51698}, {163, 0.00625698, 1.90488, 0.858761, 3.92207}, {164,
0.00569123, 2.06324, 0.807586, 4.35526}, {165, 0.0052487, 2.21331,
0.726175, 4.82797}, {166, 0.00484984, 2.35888, 0.635259,
5.31261}, {167, 0.00451347, 2.4927, 0.533519, 5.80028}, {168,
0.00425262, 2.60492, 0.42526, 6.26836}, {169, 0.00402225, 2.70695,
0.319264, 6.71886}, {170, 0.00384706, 2.78696, 0.22453,
7.10949}, {171, 0.00371579, 2.84915, 0.145356, 7.43302}, {172,
0.0036054, 2.90368, 0.077481, 7.71557}, {173, 0.00354397, 2.9359,
0.0380519, 7.88204}, {174, 0.00350619, 2.95655, 0.0140871,
7.98594}, {175, 0.00348267, 2.96992, 4.34023*10^-27, 8.05004}, {176,
0.00350441, 2.9569, 0.0112019, 7.99332}, {177, 0.00353606, 2.93743,
0.0254055, 7.91445}, {178, 0.00358362, 2.90781, 0.0439095,
7.80201}, {179, 0.00366125, 2.85969, 0.0685708, 7.63264}, {180,
0.0037445, 2.80767, 0.0891022, 7.46372}, {181, 0.0038446, 2.74659,
0.107359, 7.27855}, {182, 0.003962, 2.67731, 0.122165,
7.08088}, {183, 0.00408066, 2.60798, 0.130038, 6.89764}, {184,
0.00421573, 2.53408, 0.13467, 6.70861}, {185, 0.00435635, 2.46022,
0.134399, 6.52873}, {186, 0.00449348, 2.3895, 0.12767,
6.36945}, {187, 0.00464483, 2.31891, 0.12169, 6.20612}, {188,
0.00479085, 2.25265, 0.111276, 6.06199}, {189, 0.00493048, 2.19114,
0.0969574, 5.937}, {190, 0.00507624, 2.13333, 0.0868532,
5.80991}, {191, 0.00520924, 2.08121, 0.0728039, 5.70511}, {192,
0.00533414, 2.03443, 0.0587529, 5.61315}, {193, 0.005454, 1.99256,
0.0488175, 5.52469}, {194, 0.00555664, 1.95654, 0.0357567,
5.4579}, {195, 0.0056491, 1.92576, 0.026371, 5.3971}, {196,
0.00572788, 1.90041, 0.0195179, 5.34518}, {197, 0.00578611, 1.88105,
0.00995626, 5.31438}, {198, 0.00583292, 1.86694, 0.00737286,
5.28264}, {199, 0.00586038, 1.85857, 0.00496208, 5.26553}, {200,
0.00586554, 1.85613, 4.76551*10^-28, 5.26926}}
I would like to create an endpoint for a custom field. For example, I already have a custom ‘competition’ post type for which rewriting is working great and resolving at website.com/competitions/my-competition. Within that competition I have award categories created using Advanced Custom Fields, all of which have a unique ID.
I would like to be able to visit website.com/competitions/competition_slug/award-category/category_slug.
I’ve got as far as passing the unique ID of the category to the query vars and loading a custom template but am stuck on website.com/award-category/category_slug and can’t figure out how to have my rewrite rule include the parent competition. Here’s my code:
function aca_award_cat_rewrite_rule() {
add_rewrite_rule( '^award-category/((^/)*)/?', 'index.php?award_category=$matches(1)', 'top' );
}
function aca_set_award_cat_query_var( $vars ) {
array_push( $vars, 'award_category' );
return $vars;
}
function aca_include_award_cat_template( $template ) {
if( get_query_var('award_category') ) {
$award_category_template = plugin_dir_path( dirname( __FILE__ ) ) . 'public/award-category-template.php';
if( file_exists( $award_category_template ) )
$template = $award_category_template;
}
return $template;
}
I realise that right now my rewrite_rule is sending the user via index.php but I can’t figure out how to accommodate the awards/award_slug bit without interfering with the existing rewrite rules for the post type.
I tried to apply the chain rule, but I just don't get the right answer. Can anyone help me? :]
Chain rule problem
I want to set up several promotions each with the same promo code
I wonder if this is possible on magento 2?
Or is there a script to apply this type of functionality?
I have created a basket rule for the sub-selection of grouped products, but this does not work correctly, because the basket rule is applied against & # 39; base_row_total & # 39; child items, but in the quote items table, these fields are always 0 compared to child items but have only one value against the parent product.
is this a bug reported in Magento 2.2.8? Any solution?