{"id":460,"date":"2026-10-03T14:19:59","date_gmt":"2026-10-03T13:19:59","guid":{"rendered":"https:\/\/wpcalc.com\/tr\/ters-ayrik-fourier-donusumu\/"},"modified":"2026-10-03T14:19:59","modified_gmt":"2026-10-03T13:19:59","slug":"ters-ayrik-fourier-donusumu","status":"publish","type":"post","link":"https:\/\/wpcalc.com\/tr\/muhendislik\/ters-ayrik-fourier-donusumu\/","title":{"rendered":"Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc Hesaplay\u0131c\u0131"},"content":{"rendered":"<section class=\"not-prose calculator-box\" aria-labelledby=\"calculator-title\"><div class=\"flex items-baseline sm:items-center justify-between gap-2 sm:gap-3\"><div class=\"flex flex-col sm:flex-row sm:items-center gap-2\"><span class=\"icon icon-calculator text-primary-700! text-base! dark:text-primary-300!\" aria-hidden=\"true\"><\/span><h2 id=\"calculator-title\" class=\"text-lg font-display font-bold\">IDFT Zaman Domenu Sinyal Yeniden Yap\u0131land\u0131r\u0131c\u0131s\u0131<\/h2><\/div><div class=\"calcdash-favorite group\">\n  <button type=\"button\" class=\"favorite\" id=\"favorite\" data-favorite-id=\"460\" data-favorite-title=\"Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc\" data-favorite-url=\"https:\/\/wpcalc.com\/tr\/muhendislik\/ters-ayrik-fourier-donusumu\/\" data-favorite-excerpt=\"Frekans domenindeki bile\u015fenleri X[k] bu \u00fccretsiz Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc (IDFT) hesaplay\u0131c\u0131yla zaman domeni dizisi x[n]&#039;ye geri d\u00f6n\u00fc\u015ft\u00fcr\u00fcn. Virg\u00fclle ayr\u0131lm\u0131\u015f ger\u00e7ek veya karma\u015f\u0131k de\u011ferleri girin ve sonucu an\u0131nda al\u0131n.\" aria-label=\"Favorilere ekle\" data-favorite-icon=\"icon icon-electrical\">\n    <span class=\"icon icon-shape-star-empty\" aria-hidden=\"true\"><\/span>\n  <\/button>\n  <div class=\"calcdash-favorite__tip\" aria-hidden=\"true\">\n   <span class=\"favorite-tooltip\" id=\"favorite-tooltip\"><\/span>\n  <\/div>\n  <span class=\"sr-only\" role=\"status\" id=\"favorite-status\"><\/span>\n<\/div><\/div><form action=\"https:\/\/wpcalc.com\/tr\/muhendislik\/ters-ayrik-fourier-donusumu\/\" method=\"POST\" class=\"calculator\" id=\"calculator-460\" data-post=\"460\"><fieldset class=\"fieldset-input\"><legend class=\"sr-only\">Giri\u015f alanlar\u0131<\/legend><div class=\"field is-single has-term\" id=\"input-1\"><label for=\"field-1\">Frekans\u57dfvalues<\/label><div class=\"term\">X[k]<\/div>  <div class=\"absolute bottom-0 left-16 top-8 w-2 h-0.5 bg-blue-500\"><\/div><input type=\"text\" name=\"frekansvalues\" id=\"field-1\" aria-describedby=\"calc-info-1\" step=\"any\" value=\"1, 0, 0, 0\"\/><small id=\"calc-info-1\">Comma-separated real or complex values (e.g. 1, 0, 0, 0 or 1+2j, 0, -1, 0)<\/small><\/div><\/fieldset><div class=\"buttons\"><button type=\"submit\" data-text=\"Yeniden hesapla\" id=\"calculate-button\" data-post=\"460\">Hesapla<\/button><button type=\"reset\">S\u0131f\u0131rla<\/button><\/div><div class=\"field is-checkbox hidden!\" id=\"field-auto-calc\"><input type=\"checkbox\" id=\"auto-calc\"><label for=\"auto-calc\">Otomatik hesapla<\/label><small>Etkinle\u015ftirilirse, herhangi bir de\u011feri de\u011fi\u015ftirdi\u011finizde sonu\u00e7 otomatik olarak g\u00fcncellenir.<\/small><\/div><div class=\"fieldset-result is-hidden\" aria-labelledby=\"result-title\" aria-live=\"polite\" role=\"region\"> <h3 class=\"result-title bg-gradient-to-r from-primary-50 to-gray-50 dark:from-primary-900 dark:to-gray-800\" id=\"result-title\"><span class=\"icon icon-s-pulse\" aria-hidden=\"true\"><\/span> Sonu\u00e7lar\u0131n\u0131z<\/h3><div class=\"result-box\"><div class=\"field-result\" id=\"output-1\"><span class=\"field-title\"><span>Time domain sequence x[n]<\/span><\/span><span class=\"field-value\" id=\"result-1\"><\/span><button type=\"button\" class=\"copy-result\" data-tooltip=\"Sonucu kopyala\" aria-label=\"Sonucu kopyala\"><span class=\"copy-icon icon icon-document-copy\" aria-hidden=\"true\"><\/span><\/button><\/div><\/div><div class=\"result-actions\"><button type=\"button\" class=\"copy-link\"><svg viewBox=\"0 0 20 20\" fill=\"currentColor\" aria-hidden=\"true\"><path d=\"M12.232 4.232a2.5 2.5 0 0 1 3.536 3.536l-1.225 1.224a.75.75 0 0 0 1.061 1.06l1.224-1.224a4 4 0 0 0-5.656-5.656l-3 3a4 4 0 0 0 .225 5.865.75.75 0 0 0 .977-1.138 2.5 2.5 0 0 1-.142-3.667l3-3Z\"\/><path d=\"M11.603 7.963a.75.75 0 0 0-.977 1.138 2.5 2.5 0 0 1 .142 3.667l-3 3a2.5 2.5 0 0 1-3.536-3.536l1.225-1.224a.75.75 0 0 0-1.061-1.06l-1.224 1.224a4 4 0 1 0 5.656 5.656l3-3a4 4 0 0 0-.225-5.865Z\"\/><\/svg><span class=\"copy-link__text\">Bu hesaplaman\u0131n ba\u011flant\u0131s\u0131n\u0131 kopyala<\/span><\/button><span class=\"sr-only\" role=\"status\" id=\"copy-link-status\"><\/span><\/div><\/div><a href=\"#respond\" class=\"hidden transition-opacity duration-300 opacity-0 w-50 text-sm justify-center items-center gap-2 px-4 py-2 rounded bg-gray-200 text-gray-700 hover:bg-gray-300\" id=\"leave-comment\"><span class=\"icon icon-comments\" aria-hidden=\"true\"><\/span>Yorum b\u0131rak<\/a><\/form><\/section><section id=\"calc-reactions\" class=\"not-prose hidden my-12 bg-gradient-to-r from-primary-50 to-gray-50 border border-indigo-100 rounded-xl px-6 py-4 shadow-sm\" data-post=\"460\" aria-live=\"polite\" aria-labelledby=\"calc-reactions-title\"><p id=\"calc-reactions-title\" class=\"text-sm text-gray-500 text-center mb-2\">Bu sonu\u00e7 hakk\u0131nda ne d\u00fc\u015f\u00fcn\u00fcyorsunuz?<\/p><div 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k\u0131r\u0131kl\u0131\u011f\u0131 <\/span><\/button><button type=\"button\" aria-pressed=\"false\" class=\"reaction-btn flex flex-col items-center gap-1 text-sm text-gray-700 hover:text-primary-600 cursor-pointer transition-transform hover:scale-105\" data-reaction=\"inaccurate\"><span class=\"reaction-count\" data-reaction-count=\"inaccurate\">0<\/span><span class=\"reaction text-3xl\" aria-hidden=\"true\">\u274c <\/span><span class=\"reaction-description font-medium\">Hatal\u0131 <\/span><\/button><\/div><div id=\"reaction-message\" class=\"hidden mt-8 rounded-md border border-primary-100 bg-white\/50 backdrop-blur-sm px-4 py-2 text-sm text-center shadow-sm\"><\/div><\/section><div class=\"calcdash-ad not-prose calcdash-ad--calc_result calcdash-ad--in-article\"><ins class=\"adsbygoogle\" style=\"display:block\" data-ad-client=\"ca-pub-1721569815777345\" data-ad-slot=\"6317458308\" data-ad-layout=\"in-article\" data-ad-format=\"fluid\"><\/ins><script>(adsbygoogle = window.adsbygoogle || []).push({});<\/script><\/div>\n<style id=\"wpcoderpro-inline-1\">.formula-box {\r\n\tborder-bottom: none !important;\r\n}<\/style><section class=\"formula-box\" aria-labelledby=\"formula-title\">\r\n\t<div id=\"formula-title\" class=\"not-prose font-display mb-4\"><span class=\"icon icon-formula\" aria-hidden=\"true\"><\/span><h2>Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc Form\u00fcl\u00fc<\/h2><\/div>\r\n\t<figure class=\"not-prose formula\">\r\n\t\t<figcaption class=\"formula-title\">Form\u00fcl<\/figcaption>\r\n\t\t<div class=\"text-base text-gray-800\" id=\"formula\">\n\\[ x[n] = \\frac{1}{N} \\sum_{k=0}^{N-1} X[k] \\, e^{j 2\\pi kn \/ N}, \\quad n = 0, 1, \\ldots, N-1 \\]\n<\/div>\r\n\t<\/figure>\r\n\t<\/p>\n<p><strong>Burada:<\/strong><\/p>\n<ul>\n<li>\\(x[n]\\) \u2014 \\(n\\) indeksindeki zaman domeni \u00f6rnek de\u011feri<\/li>\n<li>\\(X[k]\\) \u2014 \\(k\\) indeksindeki frekans domeni (spektral) bile\u015feni<\/li>\n<li>\\(N\\) \u2014 toplam \u00f6rnek say\u0131s\u0131, girilen de\u011fer say\u0131s\u0131na e\u015fittir<\/li>\n<li>\\(j\\) \u2014 sanal birim, \\(j^2 = -1\\)<\/li>\n<li>\\(n\\) \u2014 zaman domenindeki \u00f6rnek indeksi (\\(0 \\le n \\le N-1\\))<\/li>\n<li>\\(k\\) \u2014 frekans kutusu (bin) indeksi (\\(0 \\le k \\le N-1\\))<\/li>\n<\/ul>\n<p>Bu, IDFT'nin standart tan\u0131m\u0131d\u0131r: her zaman domeni \u00f6rne\u011fi, \\(1\/N\\) ile \u00f6l\u00e7eklenmi\u015f karma\u015f\u0131k \u00fcstellerle a\u011f\u0131rland\u0131r\u0131lm\u0131\u015f t\u00fcm spektral bile\u015fenlerin toplam\u0131d\u0131r. Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fcn\u00fc (DFT) tam olarak tersine \u00e7evirir.<\/p>\n<p>\r\n<\/section>\n<style id=\"wpcoderpro-inline-2\">.calculation-box {\r\n\tborder-bottom: none !important;\r\n}<\/style><section id=\"calculation\" class=\"calculation-box\" aria-labelledby=\"calculation-title\">\r\n\t<div id=\"calculation-title\" class=\"not-prose font-display\"><span class=\"icon icon-unordered-list\" aria-hidden=\"true\"><\/span><h2>Ters DFT \u2013 Hesaplama \u00d6rne\u011fi<\/h2><\/div>\r\n\r\n<\/p>\n<p><strong>\u00d6rnek:<\/strong> frekans domeni dizisi \\(X[k] = 1, 0, 0, 0\\) (hesaplay\u0131c\u0131n\u0131n varsay\u0131lan de\u011ferleri), dolay\u0131s\u0131yla \\(N = 4\\).<\/p>\n<p>\\[ x[n] = \\frac{1}{4} \\sum_{k=0}^{3} X[k]\\, e^{j 2\\pi kn\/4} = \\frac{1}{4} \\left( X[0] \\cdot e^{j 0} \\right) = \\frac{1}{4} \\cdot 1 = 0.25 \\]<\/p>\n<p>Yaln\u0131zca \\(X[0]\\) s\u0131f\u0131rdan farkl\u0131 oldu\u011fu i\u00e7in her \u00f6rnek ayn\u0131 katk\u0131y\u0131 al\u0131r.<\/p>\n<p><strong>Sonu\u00e7:<\/strong> \\(x[n] = 0.25, 0.25, 0.25, 0.25\\) \u2014 sabit (DC) bir dizi. Tek bir s\u0131f\u0131rdan farkl\u0131 kutu olan \\(X[0]\\) her zaman d\u00fcz bir sinyal \u00fcretir.<\/p>\n<p><strong>\u0130kinci \u00f6rnek (karma\u015f\u0131k giri\u015fli):<\/strong> \\(X[k] = 1+2j,\\; 0,\\; -1,\\; 0\\).<\/p>\n<p>\\[ x[0] = \\tfrac{1}{4}\\left[(1+2j) + 0 + (-1) + 0\\right] = 0.5j \\]<\/p>\n<p><strong>Sonu\u00e7:<\/strong> \\(x[n] = 0.5j,\\; 0.5+0.5j,\\; 0.5j,\\; 0.5+0.5j\\). Tekrarlayan desene dikkat: 0 ve 2 numaral\u0131 kutular spektrumun \u00e7ift (e\u015flenik simetrik) bile\u015fenleridir.<\/p>\n<p>\n\r\n<\/section>\n<h2>Hesaplay\u0131c\u0131 Nas\u0131l Kullan\u0131l\u0131r?<\/h2>\n<ol>\n<li>Frekans domeni de\u011ferlerinizi <strong>Frekans domeni de\u011ferleri<\/strong> alan\u0131na virg\u00fclle ayr\u0131lm\u0131\u015f bir liste olarak girin; \u00f6rne\u011fin <code>1, 0, 0, 0<\/code> veya <code>1+2j, 0, -1, 0<\/code>.<\/li>\n<li>D\u00fcz ger\u00e7ek say\u0131lar (<code>3<\/code>, <code>-2.5<\/code>) veya <code>a+bj<\/code> bi\u00e7iminde karma\u015f\u0131k say\u0131lar (<code>1+2j<\/code>, <code>-1-1.5j<\/code>) kullan\u0131n. Yaln\u0131zca sanal bir de\u011fer <code>2j<\/code> olarak yaz\u0131labilir. Karma\u015f\u0131k bir say\u0131n\u0131n i\u00e7inde bo\u015fluk kullanmay\u0131n.<\/li>\n<li><strong>Hesapla<\/strong> d\u00fc\u011fmesine t\u0131klay\u0131n.<\/li>\n<li>Yeniden yap\u0131land\u0131r\u0131lm\u0131\u015f diziyi <strong>Zaman domeni dizisi x[n]<\/strong> sonu\u00e7 alan\u0131nda okuyun. \u00c7\u0131kt\u0131, girdi\u011finiz de\u011fer say\u0131s\u0131yla tam olarak ayn\u0131 say\u0131da \u00f6rnek i\u00e7erir ve \\(x[0], x[1], \\ldots, x[N-1]\\) s\u0131ras\u0131ndad\u0131r.<\/li>\n<\/ol>\n<h2>Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc Nedir?<\/h2>\n<p>Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc (IDFT), bir sinyalin frekans domeni g\u00f6sterimini zaman domeni geri e\u015fleyen i\u015flemdir. Kar\u015f\u0131l\u0131\u011f\u0131 olan DFT, \\(N\\) zaman \u00f6rneklerinden olu\u015fan bir diziyi \\(N\\) karma\u015f\u0131k spektral katsay\u0131ya ayr\u0131\u015ft\u0131r\u0131r; IDFT bu s\u00fcreci tersine \u00e7evirerek \u00f6zg\u00fcn \u00f6rnekleri spektrumdAN yeniden olu\u015fturur. DFT'yi ve ard\u0131ndan IDFT'yi (burada kullan\u0131lan ayn\u0131 \\(1\/N\\) \u00f6l\u00e7eklemesiyle) uygulamak, yuvarlama hatas\u0131 d\u0131\u015f\u0131nda sinyali tam olarak geri verir.<\/p>\n<p>IDFT'nin \u00f6nemi, modern sinyal i\u015fleminin b\u00fcy\u00fck b\u00f6l\u00fcm\u00fcn\u00fcn frekans domeninde ger\u00e7ekle\u015fmesinden gelir. S\u00fczge\u00e7ler (filtreler) genlik yan\u0131t\u0131n\u0131 \u015fekillendirerek tasarlan\u0131r, haberle\u015fme sistemleri verileri belirli frekans kutular\u0131na mod\u00fcle eder ve ses kodlay\u0131c\u0131lar\u0131 (MP3 veya AAC gibi) sinyalleri spektral katsay\u0131lar olarak saklar. T\u00fcm bu i\u015flemlerin sonunda, i\u015flenmi\u015f spektrumu yeniden duyabilece\u011finiz veya iletebilece\u011finiz \u00f6rneklere d\u00f6n\u00fc\u015ft\u00fcren ad\u0131m IDFT'dir. Pratikte bu, ayn\u0131 sonu\u00e7lar\u0131 \u00e7ok daha h\u0131zl\u0131 \u00fcreten FFT algoritmas\u0131yla hesaplan\u0131r; bu hesaplay\u0131c\u0131 do\u011frudan toplam\u0131 uygular, bu da \u00f6\u011frenme ve do\u011frulama i\u00e7in idealdir.<\/p>\n<p>Birka\u00e7 \u00f6zelli\u011fi bildikten sonra \u00e7\u0131kt\u0131y\u0131 yorumlamak kolayd\u0131r. \\(X[0]\\) kutusu DC (ortalama) bile\u015fenini temsil eder; bu nedenle b\u00fcy\u00fck bir \\(X[0]\\), sabit ofsetli bir sinyal verir. Daha y\u00fcksek kutular daha h\u0131zl\u0131 sal\u0131n\u0131mlara kar\u015f\u0131l\u0131k gelir: \\(k\\) kutusu \\(N\\) \u00f6rnek boyunca \\(k\\) tam tur tamamlar. Giri\u015f spektrumu e\u015flenik simetrikse \u2014 yani \\(X[N-k] = X[k]^*\\) \u2014 yeniden yap\u0131land\u0131r\u0131lan sinyal tamamen ger\u00e7eldir; ger\u00e7ek d\u00fcnyadaki sinyallerin simetrik spektrumlar \u00fcretmesinin nedeni budur. Yukar\u0131daki ikinci \u00f6rnekteki gibi asimetrik giri\u015f, karma\u015f\u0131k de\u011ferli \u00f6rnekler \u00fcretir.<\/p>\n<h2>Varsay\u0131mlar, S\u0131n\u0131rlamalar ve \u0130pu\u00e7lar\u0131<\/h2>\n<ul>\n<li><strong>Normalize etme kural\u0131:<\/strong> hesaplay\u0131c\u0131 \\(1\/N\\) \u00e7arpan\u0131n\u0131 yaln\u0131zca ters d\u00f6n\u00fc\u015f\u00fcme uygular (\"ileri 1\/N'siz, ters 1\/N'li\" kural\u0131). DFT tan\u0131m\u0131n\u0131z iki tarafta da \\(1\/\\sqrt{N}\\) kullan\u0131yorsa, kar\u015f\u0131la\u015ft\u0131rmak i\u00e7in \u00e7\u0131kt\u0131y\u0131 \\(\\sqrt{N}\\) ile \u00f6l\u00e7ekleyin.<\/li>\n<li><strong>Nokta say\u0131s\u0131:<\/strong> \\(N\\), girdi\u011finiz virg\u00fclle ayr\u0131lm\u0131\u015f de\u011ferlerin say\u0131s\u0131na e\u015fittir. \u0130stenen uzunlu\u011fa ula\u015fmak i\u00e7in s\u0131f\u0131rlarla doldurun \u2014 bir domendeki s\u0131f\u0131r doldurma di\u011fer domende interpolasyon sa\u011flar.<\/li>\n<li><strong>Karma\u015f\u0131k say\u0131 bi\u00e7imi:<\/strong> sanal birim i\u00e7in <code>i<\/code> de\u011fil <code>j<\/code> kullan\u0131n ve bo\u015fluk b\u0131rakmay\u0131n: <code>2-3j<\/code> ge\u00e7erlidir, <code>2 - 3i<\/code> ge\u00e7erli de\u011fildir.<\/li>\n<li><strong>Duyarl\u0131l\u0131k:<\/strong> sonu\u00e7lar 4 ondal\u0131k basamakla g\u00f6sterilir. Teorik olarak ger\u00e7ek olan \u00e7\u0131kt\u0131lardaki \u00e7ok k\u00fc\u00e7\u00fck kal\u0131nt\u0131 sanal k\u0131s\u0131mlar (\u00f6rne\u011fin <code>0.0000j<\/code>) normal yuvarlama artefaktlar\u0131d\u0131r.<\/li>\n<li><strong>Pratik boyut:<\/strong> do\u011frudan \\(O(N^2)\\) hesab\u0131 birka\u00e7 y\u00fcz noktaya kadar olan diziler i\u00e7in uygundur; b\u00fcy\u00fck spektrumlarda FFT uygulamas\u0131 kullan\u0131n.<\/li>\n<\/ul>\n<p>\u0130yi bir sa\u011flama testi: <code>1, 1, 1, 1<\/code> gibi d\u00fcz bir spektrum girin \u2014 IDFT, sabit bir spektrum bir darbenin DFT's\u00fc oldu\u011fu i\u00e7in \\(1, 0, 0, 0\\) bi\u00e7iminde tek bir darbe d\u00f6nd\u00fcrmelidir.<\/p>\n<p>WPCalc ayr\u0131ca, <a href=\"https:\/\/wpcalc.com\/tr\/muhendislik\/paralel-direnc-hesaplama\/\">paralel diren\u00e7 hesaplay\u0131c\u0131s\u0131ndan<\/a> ve <a href=\"https:\/\/wpcalc.com\/tr\/muhendislik\/seri-enduktans\/\">seri end\u00fcktans hesaplay\u0131c\u0131s\u0131ndan<\/a> AC devre analizi i\u00e7in <a href=\"https:\/\/wpcalc.com\/tr\/muhendislik\/aktif-reaktif-guc-hesaplama\/\">ger\u00e7ek ve reaktif g\u00fc\u00e7 hesaplay\u0131c\u0131s\u0131na<\/a> kadar \u00e7e\u015fitli di\u011fer m\u00fchendislik ara\u00e7lar\u0131n\u0131 sunar.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Frekans domenindeki bile\u015fenleri X[k] bu \u00fccretsiz Ters Ayr\u0131k Fourier D\u00f6n\u00fc\u015f\u00fcm\u00fc (IDFT) hesaplay\u0131c\u0131yla zaman domeni dizisi x[n]'ye geri d\u00f6n\u00fc\u015ft\u00fcr\u00fcn. Virg\u00fclle ayr\u0131lm\u0131\u015f ger\u00e7ek veya karma\u015f\u0131k de\u011ferleri girin ve sonucu an\u0131nda al\u0131n.<\/p>\n","protected":false},"author":3168,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"footnotes":""},"categories":[6],"tags":[35],"class_list":["post-460","post","type-post","status-publish","format-standard","hentry","category-muhendislik","tag-elektrik"],"acf":[],"_links":{"self":[{"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/posts\/460","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/users\/3168"}],"replies":[{"embeddable":true,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/comments?post=460"}],"version-history":[{"count":4,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/posts\/460\/revisions"}],"predecessor-version":[{"id":3450,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/posts\/460\/revisions\/3450"}],"wp:attachment":[{"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/media?parent=460"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/categories?post=460"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/wpcalc.com\/tr\/wp-json\/wp\/v2\/tags?post=460"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}