microcheby 0.1.1

Single variable function approximation using Chebyshev polynomials. Embedded friendly and no_std compatible.
Documentation
"0.5","0.45037863","-0.2705431","0.8951212","0.83486056","0.47001573","0.2766543","0.3970942","0.5235114","0.46974117","0.42125368","0.44944102","0.4592083","0.44834974"
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"0.6","0.66801155","-0.2705431","0.7879011","0.4909317","0.60581225","0.8664364","0.72551024","0.6527965","0.68002504","0.6388844","0.6654873","0.6748538","0.667821"
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"0.625","0.7113202","-0.2705431","0.76109606","0.4145013","0.62149185","0.8924664","0.7411862","0.74130714","0.73768175","0.6788535","0.70958066","0.70995593","0.7127552"
"0.6333333","0.72375077","-0.2705431","0.7521611","0.38987362","0.6252586","0.8930173","0.7419072","0.76707506","0.75313526","0.69368255","0.7226349","0.71958184","0.7254733"
"0.64166665","0.7349955","-0.2705431","0.74322605","0.36567044","0.6283212","0.8898881","0.7405754","0.79021114","0.76634586","0.7087712","0.73463917","0.7283336","0.7368449"
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"0.675","0.76585764","-0.2705431","0.70748603","0.27310288","0.6338372","0.8449515","0.71699065","0.85027355","0.79397595","0.76408464","0.7690517","0.7547487","0.766847"
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"1","-0.27841207","-0.2705431","0.3590206","-0.27346438","0.3122755","-0.27729475","0.0014048666","-0.27624667","-0.17930393","-0.27590257","-0.25639012","-0.27701196","-0.27719977"
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"1.075","-0.25440925","-0.2705431","0.2786054","-0.3078974","0.19901726","-0.32957816","-0.08826986","-0.2602241","-0.22248794","-0.23045045","-0.25532466","-0.24000496","-0.2553387"
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"1.1","-0.1893594","-0.2705431","0.25180042","-0.31173354","0.16272113","-0.31853366","-0.104732215","-0.21215986","-0.20340897","-0.17033204","-0.20485362","-0.17899606","-0.19202077"
"1.1083333","-0.16426393","-0.2705431","0.24286541","-0.31216317","0.15091763","-0.31190687","-0.10875356","-0.19272248","-0.19401257","-0.14775431","-0.18428752","-0.15603","-0.16741404"
"1.1166667","-0.13823795","-0.2705431","0.23393041","-0.31216836","0.13928744","-0.30387723","-0.112057686","-0.17191769","-0.18329059","-0.12447706","-0.16235009","-0.13239282","-0.14177394"
"1.125","-0.11176813","-0.2705431","0.22499539","-0.31174898","0.12784591","-0.2944938","-0.114656866","-0.14996661","-0.17137219","-0.100849956","-0.1393674","-0.108474165","-0.11555356"
"1.1333334","-0.0853409","-0.2705431","0.21606025","-0.31090504","0.11660829","-0.28381008","-0.11656517","-0.12709974","-0.15839447","-0.07722196","-0.115677476","-0.08465728","-0.08921012"
"1.1416667","-0.05943439","-0.2705431","0.20712544","-0.3096366","0.10559055","-0.27188528","-0.11779833","-0.103556916","-0.14450262","-0.05393836","-0.09162831","-0.06131473","-0.06319928"
"1.1500001","-0.034503978","-0.2705431","0.1981903","-0.30794364","0.09480728","-0.25878185","-0.11837396","-0.07958178","-0.12984656","-0.031332254","-0.06756893","-0.038798243","-0.037961572"
"1.1583333","-0.010977383","-0.2705431","0.18925542","-0.30582613","0.08427459","-0.24456866","-0.118311405","-0.055426046","-0.114583805","-0.009725928","-0.043851286","-0.017439231","-0.013920933"
"1.1666667","0.010760416","-0.2705431","0.18032026","-0.3032841","0.07400723","-0.22931777","-0.117631674","-0.031341717","-0.098874584","0.0105792135","-0.020819098","0.0024627298","0.008530006"
"1.175","0.030370716","-0.2705431","0.17138538","-0.3003176","0.06402123","-0.21310769","-0.116357625","-0.00758487","-0.082884476","0.02930212","0.0011913031","0.02063933","0.029032513"
"1.1833334","0.047573943","-0.2705431","0.16245024","-0.29692644","0.054331362","-0.19601978","-0.114513665","0.015591562","-0.06677975","0.046190873","0.0218613","0.036862746","0.04727426"
"1.1916667","0.062151626","-0.2705431","0.15351523","-0.29311085","0.04495348","-0.17814197","-0.11212599","0.037934914","-0.050729617","0.061022535","0.040890202","0.050945267","0.06299183"
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