{"id":7941,"date":"2025-04-17T16:07:47","date_gmt":"2025-04-17T21:07:47","guid":{"rendered":"https:\/\/platformtechnologyadvisors.com\/?post_type=solution&#038;p=7941"},"modified":"2025-05-05T10:14:52","modified_gmt":"2025-05-05T15:14:52","slug":"datamap","status":"publish","type":"solution","link":"https:\/\/platformtechnologyadvisors.com\/solution\/software-integration\/datamap\/","title":{"rendered":"Datamap"},"content":{"rendered":"\n<section class=\"section clear-space set-wrapped--surface-strong gsbp-d13dd18 alignfull\">\n<div class=\"section__content section__content-wrapped box-shadow\">\n<div class=\"section__wrapper\">\n<header class=\"section__header section__header--centered--lap\">\n<h2 class=\"section__title\">Connecting Sage to Cloud Solutions with <strong>DataMap<\/strong><\/h2>\n\n\n\n<p class=\"section__lede\">Integrate everything to Sage Software. 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id=\"feColorMatrix8483\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8485\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8153\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8143\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8145\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8147\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8149\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8151\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8487\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8489\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8165\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8155\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8157\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8159\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8161\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8163\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8491\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8493\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8177\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8167\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8169\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8171\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8173\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8175\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8495\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8497\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8189\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8179\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8181\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8183\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8185\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8187\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8499\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8501\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8201\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8191\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8193\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8195\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8197\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8199\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8503\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8505\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8213\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8203\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8205\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8207\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8209\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8211\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8507\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8509\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8225\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8215\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8217\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8219\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8221\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8223\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8511\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8513\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8237\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8227\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8229\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8231\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8233\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8235\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8515\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8517\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8249\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8239\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8241\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8243\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8245\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8247\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8519\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8521\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8261\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8251\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8253\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8255\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8257\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8259\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8523\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8525\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8273\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8263\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8265\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8267\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8269\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8271\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8527\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8529\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8285\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8275\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8277\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8279\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8281\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8283\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8531\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8533\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8297\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8287\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8289\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8291\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8293\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8295\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8535\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8537\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8309\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8299\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8301\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8303\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8305\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8307\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8539\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8541\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8321\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8311\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8313\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8315\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8317\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8319\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8543\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8545\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Blur\" id=\"filter8333\">\n      <feFlood flood-opacity=\"0.498039\" flood-color=\"rgb(8,31,59)\" result=\"flood\" id=\"feFlood8323\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite8325\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"0.4\" result=\"blur\" id=\"feGaussianBlur8327\"><\/feGaussianBlur>\n      <feOffset dx=\"-2.39531e-14\" dy=\"6.38378e-16\" result=\"offset\" id=\"feOffset8329\"><\/feOffset>\n      <feComposite in=\"offset\" in2=\"offset\" operator=\"atop\" result=\"fbSourceGraphic\" id=\"feComposite8331\"><\/feComposite>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix8547\"><\/feColorMatrix>\n      <feGaussianBlur id=\"feGaussianBlur8549\" stdDeviation=\"0.2 0.2\" result=\"blur\" in=\"fbSourceGraphic\"><\/feGaussianBlur>\n    <\/filter>\n    <filter style=\"color-interpolation-filters:sRGB\" inkscape:label=\"Drop Shadow\" id=\"filter7415\">\n      <feFlood flood-opacity=\"0.513726\" flood-color=\"rgb(62,119,228)\" result=\"flood\" id=\"feFlood7405\"><\/feFlood>      <feComposite in=\"flood\" in2=\"SourceGraphic\" operator=\"in\" result=\"composite1\" id=\"feComposite7407\"><\/feComposite>      <feGaussianBlur in=\"composite1\" stdDeviation=\"16.6\" result=\"blur\" id=\"feGaussianBlur7409\"><\/feGaussianBlur>\n      <feOffset dx=\"3.5\" dy=\"4.6\" result=\"offset\" id=\"feOffset7411\"><\/feOffset>\n      <feComposite in=\"SourceGraphic\" in2=\"offset\" operator=\"over\" result=\"composite2\" id=\"feComposite7413\"><\/feComposite>\n    <\/filter>\n    <filter y=\"-0.25\" height=\"1.5\" inkscape:menu-tooltip=\"Darkens the edge with an inner blur and adds a flexible glow\" inkscape:menu=\"Shadows and Glows\" inkscape:label=\"Drop Shadow\" style=\"color-interpolation-filters:sRGB\" id=\"filter2344\">\n      <feGaussianBlur stdDeviation=\"5\" result=\"result6\" id=\"feGaussianBlur2334\"><\/feGaussianBlur>\n      <feComposite result=\"result8\" in=\"SourceGraphic\" operator=\"atop\" in2=\"result6\" id=\"feComposite2336\"><\/feComposite>\n      <feComposite result=\"result9\" operator=\"over\" in2=\"SourceAlpha\" in=\"result8\" id=\"feComposite2338\"><\/feComposite>\n      <feColorMatrix values=\"1 0 0 0 0 0 1 0 0 0 0 0 1 0 0 0 0 0 1 0 \" result=\"result10\" id=\"feColorMatrix2340\"><\/feColorMatrix>\n      <feBlend in=\"result10\" mode=\"normal\" in2=\"result6\" id=\"feBlend2342\" result=\"fbSourceGraphic\"><\/feBlend>\n      <feColorMatrix result=\"fbSourceGraphicAlpha\" in=\"fbSourceGraphic\" values=\"0 0 0 -1 0 0 0 0 -1 0 0 0 0 -1 0 0 0 0 1 0\" id=\"feColorMatrix2598\"><\/feColorMatrix>\n      <feFlood id=\"feFlood2600\" flood-opacity=\"1\" flood-color=\"rgb(222,242,252)\" result=\"flood\" in=\"fbSourceGraphic\"><\/feFlood>      <feComposite in2=\"flood\" id=\"feComposite2602\" in=\"fbSourceGraphic\" operator=\"in\" result=\"composite1\"><\/feComposite>      <feGaussianBlur id=\"feGaussianBlur2604\" in=\"composite1\" stdDeviation=\"3.2\" 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data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2024\/10\/automate-your-back-office-picture.svg\" alt=\"\" width=\"200\" height=\"200\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" style=\"--smush-placeholder-width: 200px; --smush-placeholder-aspect-ratio: 200\/200;\" \/>\n\n\n\n<h3 class=\"margin__zero service-card__title\">Automate Your Back Office<\/h3>\n\n\n\n<p class=\"text__medium  margin__zero\">Gain control of your data in real-time with visibility and traceability of transactions from beginning to end.<\/p>\n<\/div>\n\n\n\n<div class=\"module-feature gsbp-d70f443\">\n<img decoding=\"async\" class=\"service-card__image gsbp-1e7db6b lazyload\" data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2024\/10\/reap-the-benefits-of-a-cloud-connected-solution-picture.svg\" alt=\"\" width=\"200\" height=\"200\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" style=\"--smush-placeholder-width: 200px; --smush-placeholder-aspect-ratio: 200\/200;\" \/>\n\n\n\n<h3 class=\"margin__zero service-card__title\">Reap the Benefits of a Cloud-connected Solution<\/h3>\n\n\n\n<p class=\"text__medium  margin__zero\">Streamline your business by connecting your Sage Software with both legacy and modern applications.<\/p>\n<\/div>\n\n\n\n<div class=\"module-feature gsbp-b6603aa\">\n<img decoding=\"async\" class=\"service-card__image gsbp-b3bb8ad lazyload\" data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2024\/10\/ensure-data-integrity-across-systems-picture.svg\" alt=\"\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" \/>\n\n\n\n<h3 class=\"margin__zero service-card__title\">Ensure Data Integrity across Systems<\/h3>\n\n\n\n<p class=\"text__medium  margin__zero\">Streamline your business by connecting your Sage Software with both legacy and modern applications.<\/p>\n<\/div>\n\n\n\n<div class=\"module-feature gsbp-b401472\">\n<img decoding=\"async\" class=\"service-card__image gsbp-18dae15 lazyload\" data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2024\/10\/get-rid-of-manual-business-processes-picture.svg\" alt=\"\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" \/>\n\n\n\n<h3 class=\"margin__zero service-card__title\">Get Rid of Manual Business Processes<\/h3>\n\n\n\n<p class=\"text__medium  margin__zero\">Increase employee productivity by eliminating duplicate entry and avoiding manipulation of data to get the information you need when, where and how you want it.<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/section>\n\n\n\n<section class=\"section clear-space set-wrapped--base-strong gsbp-083ad2c alignfull\">\n<div class=\"section__content section__content-wrapped box-shadow\">\n<div class=\"section__wrapper\">\n<header class=\"section__header section__header--centered--lap\">\n<h2 class=\"section__title\">How It Works<\/h2>\n\n\n\n<p class=\"section__lede\">DataMap automatically synchronizes data without needing to extract files. This web-based integration increases employee productivity by reducing the amount of time spent entering and validating data between systems, which gives you visibility and traceability of transactions from beginning to end. Sync your data seamlessly today!<\/p>\n<\/header>\n\n\n\n<div class=\"section__main gsbp-43cf279\">\n<div class=\"grid-card clear-space\" aria-labelledby=\"feature-card__title\">\n<div class=\"grid-card__header\">\n<h3 class=\"card__title\" id=\"feature-card__title\">Save Time and Increase Accuracy<\/h3>\n\n\n\n<p class=\"card__text\">Imagine an order from your online shopping cart appear as a Sales Order in your Sage Software system without a human touch.<\/p>\n<\/div>\n\n\n\n<figure class=\"gird-card__media\">\n<img decoding=\"async\" class=\"grid-card__image gsbp-a63be93 wp-image-5867 lazyload\" data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2025\/01\/how-it-works-1-6f64ce00b167fad4134e827af2648816.svg\" alt=\"\" width=\"800\" height=\"450\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" style=\"--smush-placeholder-width: 800px; --smush-placeholder-aspect-ratio: 800\/450;\" \/>\n<\/figure>\n<\/div>\n\n\n\n<div class=\"grid-card clear-space\" aria-labelledby=\"feature-card__title\">\n<div class=\"grid-card__header\">\n<h3 class=\"card__title\" id=\"feature-card__title\">Increase Employee Productivity<\/h3>\n\n\n\n<p class=\"card__text\">Accelerate your business and eliminate data silos by connecting SAP Concur and Sage. 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When Sage fulfills the order, updated inventory quantities and tracking numbers flow into Amazon seamlessly. Save time by eliminating the need for extracts and manipulating data and begin accurately accounting for orders with Amazon.<\/p>\n<\/div>\n\n\n\n<figure class=\"gird-card__media\">\n<img decoding=\"async\" class=\"grid-card__image gsbp-5cb7d06 wp-image-5871 lazyload\" data-src=\"https:\/\/platformtechnologyadvisors.com\/wp-content\/uploads\/2025\/01\/how-it-works-2-c49ad8ac13a77cbada2d624e37986ebe.svg\" alt=\"\" width=\"800\" height=\"450\" src=\"data:image\/svg+xml;base64,PHN2ZyB3aWR0aD0iMSIgaGVpZ2h0PSIxIiB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciPjwvc3ZnPg==\" style=\"--smush-placeholder-width: 800px; --smush-placeholder-aspect-ratio: 800\/450;\" \/>\n<\/figure>\n<\/div>\n\n\n\n<a class=\"btn--learn-more\" href=\"https:\/\/new.datamap.tools\/\" target=\"_blank\" rel=\"noopener\">Learn More About 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