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TG_ARPG/Content/UIMaterialLab/MaterialFunctions/Patterns/MF_UI_HexagonTiling.uasset

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(<28><>?<3F><>MaterialFunctionMF_UI_HexagonTilingr<uNMF_UI_HexagonTiling /Script/Engine.MaterialFunction DescriptionUserExposedCaptionbExposeToLibraryTrueLibraryCategoriesLibraryCategoriesTextE(NSLOCTEXT("", "FDA88CB24D047956FEB57A8290745BB8", "UIMaterialLab"))PreviewBlendMode BLEND_OpaqueMaterialFunctionUsageDefaultCombinedInputTypes15CombinedOutputTypes15 D.M$==51<00><><EFBFBD><EFBFBD>61<00>7M']<04>,X<><58>J<EFBFBD><4A>O}<7D>:#>Z
=M$+=M$7=61<00><><EFBFBD><EFBFBD>7M'<00><>}<7D><>3<EFBFBD>O<EFBFBD><4F>o<>+<2B>#>Z=M$>=!?51<00>61
7M']=<3D> u5"F<><46>z<EFBFBD><7A>C<EFBFBD><43>#>Z=M$E=M$=51<00>61<00>7M'"<22><><EFBFBD><EFBFBD><EFBFBD>L<>*<2A>@<40><>D<EFBFBD>#>Z=M$=M$<=51<00>61<00> 7M'"<22><><EFBFBD><EFBFBD><EFBFBD>L<>*<2A>@<40><>D<EFBFBD>#>Z=M$=M$8=51<00>61
7M'"<22><><EFBFBD><EFBFBD><EFBFBD>L<>*<2A>@<40><>D<EFBFBD>#>Z=M$F=M$8=51<00>61p 7M'"<22><><EFBFBD><EFBFBD><EFBFBD>L<>*<2A>@<40><>D<EFBFBD>#>Z=M$=!?51<00>61<00><><EFBFBD><EFBFBD>7M'ù <0A><><EFBFBD><EFBFBD>J<EFBFBD>f<EFBFBD><66>&<26><>#>Z=M$ =51<00>61<00><><EFBFBD><EFBFBD>7M'ù <0A><><EFBFBD><EFBFBD>J<EFBFBD>f<EFBFBD><66>&<26><>#>Z=M$T=M$=51`<60><><EFBFBD>61`<60><><EFBFBD>7M'?<01>X<EFBFBD><02>A<EFBFBD>w<EFBFBD><77>dzV#>ZLTPHelper vector.These are the sides of a rectangular triangle (30-60-90 triangle)
=G1H1<00>NL OutputsM3<00>?51<00>61P7M'0@<40><>/<2F>I<><49><EFBFBD><0E><>!#>Z=G1<00>H1<00>NL InputsM3<00>?51<10><><EFBFBD>61p<><70><EFBFBD>7M'<00>ᡳ~sN<><4E><EFBFBD><EFBFBD>f#<23>|#>Z=G1 H1NLuqCalculate hexagon centers. We need to do it twice, in order to have the correct offset of two neighbor hexagons.M3<00>?51 <20><><EFBFBD>61P<><50><EFBFBD>7M'ڽ<><DABD><EFBFBD>O<EFBFBD>L<EFBFBD><4C>}ʚ<u<>#>Z=G1<00>H1`NL73Calculate hexagons UVs using centers and distancesM3<00>?510<><30><EFBFBD>61@7M'<00>{<7B><><EFBFBD>~hL<68>2%8<><38>#>Z=G1<00>H1<00>NLCalculate distance fieldsM3<00>?51<10><><EFBFBD>61<00>7M'<00><>><3E>9<02>@<40>DfՁ5Q<35>#>Z=G1<00>H1<00>NL Draw outputsM3<00>?51 <20><><EFBFBD>61@7M'<1D>=<3D>T<EFBFBD>eG<65>sk<73>%X<><58>#>Z=G1H1<00>NLEA- To calculate an hexagonal pattern, we need to first find the individual centers for the hexagons, using geometry notions to calculate the offsets
- then we use dot product to calculate distance fields from the hexagon edges
- from there we have everything we need to draw hexagons or to use UVs in a hexagonal tilingM3<00>?"151 <20><><EFBFBD>61<10><><EFBFBD>7M'<00><><EFBFBD>[<18><>C<EFBFBD><19>v:<3A>`#>Z=G1<00>H10NL
ConstantsM3<00>?51<10><><EFBFBD>61<00><><EFBFBD><EFBFBD>7M'<00>k<EFBFBD><6B>q<EFBFBD><71>J<EFBFBD>J<EFBFBD>/<2F><><EFBFBD>^#>Z=.M$=&
51<00>61<00>7M'<00>sYb#:A<><41>v<EFBFBD>mD#>ZL&"distance from top and bottom edge

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<EFBFBD>#<510<><30><EFBFBD>61@<40><><EFBFBD>7M'<00>杢s<E69DA2><73>D<EFBFBD><44><EFBFBD><EFBFBD>e%<25><>#>Z=F!<00><><EFBFBD><51`<60><><EFBFBD>61<00>7M'<00><14>wv<01>J<EFBFBD>{ E<><03>#>Z=F!<00>?&!?51<00>61<00><><EFBFBD><EFBFBD>7M'<1F>^<5E>x<EFBFBD><78>N<EFBFBD><4E>֛<EFBFBD>gH#>Z=M$1=M$?=51<00>61<00><><EFBFBD><EFBFBD>7M'+<2B>+<2B><><EFBFBD>K<EFBFBD><4B><EFBFBD> Tt{#>Z=M$U=M$A=51<00>61<00><><EFBFBD><EFBFBD>7M'+<2B>+<2B><><EFBFBD>K<EFBFBD><4B><EFBFBD> Tt{#>Z=M$=M$,=51<00>61p7M'<00><><EFBFBD><EFBFBD>;<3B>CO<43><4F><EFBFBD><05><><EFBFBD><EFBFBD>#>ZLKGusing Dot instead of Length to find distance from the 60 degrees edges

=M$K=M$K=51<00>61p7M'<00>!T?l<>>F<><07>r<1D><>s#>Z
=M$M=M$M=51<00>61 7M'<00>!T?l<>>F<><07>r<1D><>s#>Z

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I151<10><><EFBFBD>61`<60><><EFBFBD>7M'<07>fz:2@<40><><EFBFBD><02>e<EFBFBD><65>#>Z=EM$=/;*-M'<00>p<EFBFBD>Evz<76>H<EFBFBD><48>6y<36><79><EFBFBD>i0 $
I151<00><><EFBFBD>7M'.I?\<5C>/K<>e <0B>/kx #>Z=EM$=/;+-M'<00><><16>Rn O<><03> <0B>a<EFBFBD><61>0 $
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