PathOfBuilding
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Add support for precision in multipliers alongside continous divisons
Fixes https://github.com/PathOfBuildingCommunity/PathOfBuilding/issues/5336
Description of the problem being solved:
It used default rounding of 1 dp this uses the mods div it might not cover all cases as mod wording rounding still might misbehave with some multipliers.
Link to a build that showcases this PR:
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k_Ibfhw7Sh0j_8UMKeoEm1MQq8Xcn0lS7kHXGjJDUmio1DWUYToXMMpiXUM2_QoY1bqGbI4UMMq1Y0RLVGhYSwyz6quGtbQwO9GGFmY4CrTUDhHNWaGdtXLhKynBD_DKzIGj28aL6yCm7BnezH4wp47bmNPN36M4xKj6MQjmX_BkjHYIFhQMhayDN-TbNM4pia_IIg8AsW263UNPt3jEJD52we-HbCNQFqZgw1_fHrwEd6sCWh2winp6wvcNC37S6KIYOScR5aeNeUzPbhc2hmBTtilE5oZpyBKt18LH64sPH086bHcDViEg6HJx-bhzSezvCQzMEc5IOO6kG_BeC5ImidmvI4gH03ODYMpeC-IhGM0O36Yo8H2KrwVFkjvFnYtVQIbZ-ei70J9wcfxaMCTZsiDK0ICb4MbGqmhMTFun4kQjVJPH6lixLG1sTqCdIiuyTYg0NhRKVXUM88HuMGIZqxFZJ11Kfy3IYicV_Wvh6OXRyzP4_6jDGg7p99eCJncu5gvPtV1sIXZAI_-KqVUa-KZUs1W9EpGdF-BwhDiAUI5t4BFws2eHnS6jECtTQfor8hbvCpAsgAqhoDoQajoCHk-BJzGEgEw5rwJnSPwpFUL8iy9F0A7S3Typ-ta2kDe2UDa2yE5xsCC7rDmSXqk6vfjRDd2ssnMauBBxdwYkIUJvnng0LkrWhEhTIppCRAMdKR7nlahMiEjGuqMZE_T3xoQoVKYgZX2s6BDTORNRItYEJoNRkqxqFUQn6UXRyZ3f7ZBMYur80fO8wAYZREK2kYcsCLQKwo5sFqXLpJPLDOWM--9BtKL4RLSSUYQsPTKtFkjTSQzixyxGmGEJUAZdC_HkHIDlG5UB9nsCySfbRf0vpB8NLbSNLfQGHTMqdewY2DkXTkMy5YwYkcViBmyBFN2fFhVMc2TFMPEcDdVtOia6QiAydKQxxHWKPlGpOpk4ouSIsuRMxhBY25KkOFSCkFBxJJz_BQXTigomq0UFkzovFPGvqBd4ak7gu4uZ3ZTFWtXQxDb6ppiVePvE94NYGIMCzyBKpE7hzmkYPFL_P0E9rLJ6DHvDk841OGVs0bmijgu87nsJWz78hd5Tr9PnduC1gL61MwjBvz28Fn5nnb6GPv_oTSYer7uDr8dywWjhfqNOP_DtgN1uBXQJKug6F360cLk0O6NkwqDwzT7lH6UBCqxu8FogOcbbCSQR326dtMyy1vwaghuB7YoCC7hybWLRjZVUVSnYQseJBFUY8HSD9xytHksCNADNLD0XXDBU2VCZ8yzhg-ajOYFmZaTCFHgFI9SLGn-KdAm8zpFXkTq1vXKWCkWe1rblMhMKQvszTYYqVZfFn6Dqx2BdmDGBgGzC91Df_lfd_3_UPZeFsBLGVpPjz6zxd6DlBGuzcjqY6jSFnzlY4m4s8H9YS45T3f_EEbwWQHsF5VAWD8XVvX4SQoYVd_jJUmBn_kQuYxkSmFagRJe46atz6c5dbB0H6PBLmUFhbvxN0l7K4t9rvX5WOOfxXv5uhAidPJ4nAziB9ysQGPsNYI4mQThnHQsQ6HhLvGDhAokhhxFZMhHPqBvyM8ud31P2vZb_6AdhmCxg1M-kDlWmSa2wTFeEelEcBnPhJkjsWecqCR1MbNwYwrVC8mjU546apulPksdNuaOu6-WswFCq870h5nqlbA8BizJ9AZG7zfZOI7-zQzwC29aTbn3rvJAtfIjbdTzPnWLa3mFmRpLwvqyzpaK0Nd7hp3mjzgtNf5JF5IblhVp6iFrxp_dfRoWS4BFCYBDgCDs3wYI88vi9JD61aNm1tZhblv_Kp036EoligMzFwKQgZO8jqRKEYTzh9QtdeSIczWgRrFtsKmad4IEiAd-xkywAhEQc-UrKsoq9HNMHcG_AlH-zeL2hhdEQ0UsVenIMiR6w-LMbOcG8bKHr87O1AoBcFN-QveSKCw4cMjSCmbtE2aVBQW42hSMvCBzBznMr12eBCjwB2GWQdKRSFleyDpJSfJRvmx1BMv8N8zZmW-7deCasdpOmAzBr_cezWfQfPOEluUKSR3SGxxBmwi_BsvPJDV0H_FSFKA153RaXpgpznSWjq1fxi803SS0FYSGljzQPv1CI4FDmLl1jOdulfzMLg3s0K-ztCh2l6A84oj-9WZaUCin1QlRfxwHmDEI3mjdJStfLkipVSLmRTdln1dfINnH-Z3G5kkNV4c0AFBAU2ceka7Qg4bd6q6Saa6osaSyeiCEEncazMltSw1E_-_V_FVbtVjOWq8x7bxGAWVwuIpiX4L9DXGyAeHstmy2ZB61g6VWxKd8za_M9uSqX4kF3Md-Ltkn4pJKbWcUlmUNoSPaC0MUwFhu70cIjy4bqhu1iwOsR1vzCoaShrR_cRzHkD_8B5cCqauD7sefeoaUHsUUzCDT7JPTRz9p0AVOwpFamUrc2NCzmCXo5ClVKMl958lTmmlobH_CCBIs_TZNXeFcBKmsZQXhhtQgiIEHMABRzc3swQor2JMTV2yxV_DdIzfdCZnp21Tu76Hd644S9h10YJuNlWuyBgBJLC3TKKzJrEU5R1wrmzCqrV259hjRBuUDOD7m-QCECYmk_zHHWWbbiRlmBCUxoFEeCdaiLwt9IwtZJqPN3ga8JY4DrR8mcRtA3ojGlUqv0NWgYHUGfnbRe4i2FGWQxppg977xQJF6L4FqU3VYgCCD5yeXClFilZ5HgJPhmsbQe1koUDS3MemFpVcI6CsHC59vPfyEOXUkMufuOfINn7QRWXiXeU2DGobxJYErpOaDUxWaBqSuBycpqUTGDwRVoBNKs1bO0SonHEJIw4ogh2dlGaHvNML1KaH3IHUB9Mr59SFxI4F0PF8xz4d1Qn9hukER4LKFs3NUa-enaz5WftK38NGMlP6NBfjDr-nl-wl6rAwkriwzjxPcB4mdJz6ws1l6SO0ghpiTj22gBWUXcGcGIY3fiZi6H8bacYhQlpxdnnlgOrdP3GaNRM6wSlxlmfCYoh8oGARkoE3CPjTJZPV9bxu3NcXFCSIcCAbkkiuXSA3_nsoAbQTpp9IhfBBD8tKi7hZT2W1HakPqxeKKTvVqF6VFVzKTV7qcRitVVQyzPMmB7CA1ZzSXBLU9Y-SvXUgqlUx4q6WxTjQQJ1FpVNQ19XqDjgZ98W_mT2Gf13Y6OJLUIdVaVOuPplo__gMX16ml84TvuFIKZ82Qcginkh0rj9UK9rEsbKvWGBoZ3NMPTEnwN88RzssuSgun1G7aOXp4VDblVNgeSUaq_lbdo1Vcj0hkqSHxhha3J3M8od4BgCQRSNFTXgf_S9TGoiTM9Sif4BFc_WKOIrSJ6UbAyC3k5WCtpIjMEeRmShfWU2DNc5QENxBCK9QH6zm0MM0jMq1enGLUYkBa2zaiMqiskC1YyF8Fq_Xgd30s_5arCTA9UcyngcYpFZxQvp1i0-uRGdF2lcjXqlc3SOcFFg954GUUkX_F9oSgVawTmE5vwQtLr1yMUcfNicG5xjLzUiAJMlSjTP-gBi9E2d1i5H_r3t0iyViHxzxCQLZj7EM7II-2cLxfAHddmr8B-WjoytdpUXuwwuadpObJZF9iLwys8jdXS0aQZUll1FOtP7U4qnYXYKmInYfxYzrQuxvThXzNOl7eN0_VCnqU3xOly1SbiIQ-xflZWrFT69s8ktmervBhmUIctABCcT9VzqX5PROWSTNkJa7WrNnrTYsH6GivztMytjSnYS5r5bIg0cGMR3-MxZm6BLbRKpZWcNX_P8Kz5e15NrUf4p5-9WvU2W8aidKK-Z-cSnKx-yt4uUdjJIUv1OzkkUbKeBIjahvhQFk2l1U4O3Ld_Vt63X2cpFG1z2C-4E5Q8nwMQIOGrXASSRlV5yFW1f-OFbNa7f7ncdfpJiXTR5ksWjb33Iw-MzixOlQ39PIzrMrjnXdyAIHpTH6JE1_73dvj40tL6Myzl95l6wCU81jMYfxxe4jEc_l2C9DS7NLoni7WQTiicacoOFm3Es45D3gHHCsTaBMJm2HOMu4r-bcZ-RL14N3h-LCk7x8Sxce9fOLCltaRDrqJDeQY57sBT-UfgUKtwsEcXDiBYP5PHkfGlysIxvayzHZmhPwMhektC0lOIRUIKBxO3I6RSO6RttLxqum2jXvxVLHsNoWKi6XuPYJupnr1WLgNQd-tSeSYrJe1NvPoM6iw9g41Rt1SDwsFXtZ3Q9uqxSvefg3Xb6B53DAVDau407H09m7IV3_J3He-jNNUC3F_5tb0xbG99CgeszSbbn57aLtr-wkHuddtfhYCfDy8hWB0Zb4OAn1gvIVgdYm-DgB_LLyFYndTf6L7qg6OC5KXGQIC_QKAUCKzeKdDSf1Yrn_Y8s0De1wjpz2B7lWcwZErLkCZ9u0FRJIUXHrRQKv6SgpJI89cWtJRolVXbxZj_iLyhoNqytodiKXvmHwV-6LvAF_gg7cSI50rkdlHuggyUfZRB33d2S89jZZ5LuXeKeBDRLkZqR7h95YAnbEraa-zmIOTnEd1z2PcdtagwC3ZjgbIt2wsDNfaRt_o8vNf2DlG3NgAFvdur7LPN0PlrRwo9lwqO2ev62Cs42GdRA3_iTp985BTLkGxDI_sqIr6GXBgHgUeJn7qHV_UgeMJkObKD0J7h5yY3wc3z5UOs-bIF-qzuvPq8qqrmn5Gu7PNjBGNkvmpzhwvixzMa-FfkaxCe4QeOs8--XiY-Cd2oAmZMsKNVSzzaXdGMMtLdRzoIaUQL7fmJ9QqIe3JH309Wbz8-eVgEURJS_OpVYWBZjb1qaMlk0vNsvvYYnVHfTaJtpXUUunGMHz1tDdbPXvm-ktUm2BgXBvlrr6nDum3RXxLFwfwqcKIVM9iCtSKzFQn8x8sXIJx84TpiC9eb6fZcHMzWyk0Wi62gstnAFzpXam1WfV-48Mb5UUzYF53zadDYCVms45erJk0S0fI3r1tPGNdfmzBfkmniVXex9t3r1qxKVXGdEqXZcuCnamgc4EfRnKfWI7O-T-fqRXQURAXdGri-T-z8A78Dj9h0FrCtWsUZzj4_nKM3ip-4r2qfHcjNPkaSi0eRN0CWPvye82IDUG4tdugvzL8jnENpLXsb4OcLWwLhjsZ1srRNY4M7O1AEd7YZWfp5tXyGqpsZtj4opY1Q14E0swUh27IM2bw9yxBqK5ZlGlAzvDevsijjzasBiWfvJ-w78QDwj87_AVW4RDk=