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		<title>Jamovi ile Korelasyon ve Regresyon Analizi</title>
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					<description><![CDATA[<p>Veri bilimi ve istatistikte korelasyon ve regresyon analizi, değişkenler arasındaki ilişkiyi anlamada temel rol oynar. Korelasyon, iki değişkenin birbiriyle nasıl ilişkili olduğunu gösterirken; regresyon, bir değişkenin diğerine bağlı olarak nasıl değiştiğini tahmin eder. Jamovi ile bu analizler, kullanıcı dostu bir arayüzle yapılabilir. Özellikle sosyal bilimler, sağlık, ekonomi ve eğitim gibi alanlarda bu analizler veriye dayalı [&#8230;]</p>
<p>The post <a href="https://verianalizi.yaptirma.com.tr/jamovi-ile-korelasyon-ve-regresyon-analizi/">Jamovi ile Korelasyon ve Regresyon Analizi</a> first appeared on <a href="https://verianalizi.yaptirma.com.tr">Veri Analizi Yaptırma Merkezi & Danışmanlık</a>.</p>]]></description>
										<content:encoded><![CDATA[<p data-start="155" data-end="427">Veri bilimi ve istatistikte korelasyon ve regresyon analizi, değişkenler arasındaki ilişkiyi anlamada temel rol oynar. Korelasyon, iki değişkenin birbiriyle nasıl ilişkili olduğunu gösterirken; regresyon, bir değişkenin diğerine bağlı olarak nasıl değiştiğini tahmin eder.</p>
<p data-start="429" data-end="627">Jamovi ile bu analizler, kullanıcı dostu bir arayüzle yapılabilir. Özellikle sosyal bilimler, sağlık, ekonomi ve eğitim gibi alanlarda bu analizler veriye dayalı kararlar için kritik öneme sahiptir.</p>
<p data-start="429" data-end="627"><img data-dominant-color="938c84" data-has-transparency="false" style="--dominant-color: #938c84;" fetchpriority="high" decoding="async" class="aligncenter size-full wp-image-2559 not-transparent" src="https://verianalizi.yaptirma.com.tr/wp-content/uploads/2025/01/12.webp" alt="" width="750" height="375" srcset="https://verianalizi.yaptirma.com.tr/wp-content/uploads/2025/01/12.webp 750w, https://verianalizi.yaptirma.com.tr/wp-content/uploads/2025/01/12-300x150.webp 300w" sizes="(max-width: 750px) 100vw, 750px" /></p>
<hr data-start="629" data-end="632" />
<h3 data-start="634" data-end="666">Jamovi’de Korelasyon Analizi</h3>
<h4 data-start="668" data-end="690">Korelasyon Nedir?</h4>
<p data-start="692" data-end="781">Korelasyon, iki sürekli değişken arasındaki doğrusal ilişkinin yönünü ve gücünü gösterir.</p>
<ul data-start="783" data-end="955">
<li data-start="783" data-end="854">
<p data-start="785" data-end="854"><strong data-start="785" data-end="808">Pozitif Korelasyon:</strong> Değişkenlerden biri artarken diğeri de artar.</p>
</li>
<li data-start="855" data-end="909">
<p data-start="857" data-end="909"><strong data-start="857" data-end="880">Negatif Korelasyon:</strong> Biri artarken diğeri azalır.</p>
</li>
<li data-start="910" data-end="955">
<p data-start="912" data-end="955"><strong data-start="912" data-end="928">0’a yakınsa:</strong> İlişki zayıf ya da yoktur.</p>
</li>
</ul>
<h4 data-start="957" data-end="1005">Jamovi’de Korelasyon Analizi Nasıl Yapılır?</h4>
<ol data-start="1007" data-end="1294">
<li data-start="1007" data-end="1063">
<p data-start="1010" data-end="1063">Menüden: <code data-start="1019" data-end="1063">Analyses &gt; Regression &gt; Correlation Matrix</code></p>
</li>
<li data-start="1064" data-end="1110">
<p data-start="1067" data-end="1110">Analiz edilecek sürekli değişkenleri seçin.</p>
</li>
<li data-start="1111" data-end="1181">
<p data-start="1114" data-end="1181">Pearson, Spearman veya Kendall korelasyon tiplerinden birini seçin.</p>
</li>
<li data-start="1182" data-end="1294">
<p data-start="1185" data-end="1294">“Flag significant correlations” kutusunu işaretleyerek istatistiksel olarak anlamlı ilişkiler vurgulanabilir.</p>
</li>
</ol>
<h4 data-start="1296" data-end="1320">Korelasyon Türleri:</h4>
<ul data-start="1322" data-end="1532">
<li data-start="1322" data-end="1386">
<p data-start="1324" data-end="1386"><strong data-start="1324" data-end="1348">Pearson Korelasyonu:</strong> Normal dağılan veriler için uygundur.</p>
</li>
<li data-start="1387" data-end="1477">
<p data-start="1389" data-end="1477"><strong data-start="1389" data-end="1414">Spearman Korelasyonu:</strong> Sıralı (ordinal) veya normal dağılmayan veriler için idealdir.</p>
</li>
<li data-start="1478" data-end="1532">
<p data-start="1480" data-end="1532"><strong data-start="1480" data-end="1498">Kendall’s Tau:</strong> Küçük veri setlerinde kullanılır.</p>
</li>
</ul>
<h4 data-start="1534" data-end="1555">Grafiksel Yorum:</h4>
<p data-start="1557" data-end="1688">Jamovi, korelasyon analizi sonucunda ilişki matrisini ve ilişkili değişkenler arasındaki dağılım grafiğini (scatter plot) de sunar.</p>
<hr data-start="1690" data-end="1693" />
<h3 data-start="1695" data-end="1726">Jamovi’de Regresyon Analizi</h3>
<h4 data-start="1728" data-end="1749">Regresyon Nedir?</h4>
<p data-start="1751" data-end="1882">Regresyon analizi, bir bağımlı değişkenin (Y) bir veya daha fazla bağımsız değişken (X) ile nasıl değiştiğini modelleyen yöntemdir.</p>
<ul data-start="1884" data-end="1975">
<li data-start="1884" data-end="1929">
<p data-start="1886" data-end="1929"><strong data-start="1886" data-end="1915">Basit Doğrusal Regresyon:</strong> Bir X → bir Y</p>
</li>
<li data-start="1930" data-end="1975">
<p data-start="1932" data-end="1975"><strong data-start="1932" data-end="1952">Çoklu Regresyon:</strong> Bir Y → birden fazla X</p>
</li>
</ul>
<h4 data-start="1977" data-end="2016">Jamovi’de Basit Doğrusal Regresyon</h4>
<ol data-start="2018" data-end="2267">
<li data-start="2018" data-end="2073">
<p data-start="2021" data-end="2073">Menüden: <code data-start="2030" data-end="2073">Analyses &gt; Regression &gt; Linear Regression</code></p>
</li>
<li data-start="2074" data-end="2115">
<p data-start="2077" data-end="2115"><code data-start="2077" data-end="2097">Dependent Variable</code>: Bağımlı değişken</p>
</li>
<li data-start="2116" data-end="2155">
<p data-start="2119" data-end="2155"><code data-start="2119" data-end="2131">Covariates</code>: Bağımsız değişken(ler)</p>
</li>
<li data-start="2156" data-end="2267">
<p data-start="2159" data-end="2267">İsteğe göre “Confidence Interval”, “R²”, “Standardized coefficients (Beta)” gibi kutucuklar işaretlenebilir.</p>
</li>
</ol>
<p data-start="2269" data-end="2316"><strong data-start="2269" data-end="2279">Örnek:</strong> Sınav puanı = β₀ + β₁*çalışma süresi</p>
<h4 data-start="2318" data-end="2353">Regresyon Çıktılarının Yorumu:</h4>
<ul data-start="2355" data-end="2542">
<li data-start="2355" data-end="2407">
<p data-start="2357" data-end="2407"><strong data-start="2357" data-end="2373">R² (R-kare):</strong> Modelin açıklama gücü (0-1 arası)</p>
</li>
<li data-start="2408" data-end="2458">
<p data-start="2410" data-end="2458"><strong data-start="2410" data-end="2428">β Katsayıları:</strong> Bağımsız değişkenlerin etkisi</p>
</li>
<li data-start="2459" data-end="2497">
<p data-start="2461" data-end="2497"><strong data-start="2461" data-end="2477">p-değerleri:</strong> Etkinin anlamlılığı</p>
</li>
<li data-start="2498" data-end="2542">
<p data-start="2500" data-end="2542"><strong data-start="2500" data-end="2519">Standard Error:</strong> Tahminin güvenilirliği</p>
</li>
</ul>
<h4 data-start="2544" data-end="2577">Regresyon Denklemine Erişim:</h4>
<p data-start="2579" data-end="2705">Jamovi analiz sonucunda otomatik olarak regresyon denklemini verir. Bu denklem, tahmin ve modelleme çalışmalarında kullanılır.</p>
<hr data-start="2707" data-end="2710" />
<h3 data-start="2712" data-end="2739">Çoklu Regresyon Analizi</h3>
<p data-start="2741" data-end="2826">Birden fazla bağımsız değişkenin, bir bağımlı değişken üzerindeki etkisi test edilir.</p>
<p data-start="2828" data-end="2908"><strong data-start="2828" data-end="2838">Örnek:</strong> Gelir düzeyini tahmin etmek için yaş, eğitim yılı ve meslek kullanmak</p>
<p data-start="2910" data-end="2936">Jamovi ile bu analizlerde:</p>
<ul data-start="2938" data-end="3067">
<li data-start="2938" data-end="2991">
<p data-start="2940" data-end="2991">Bağımsız değişkenlerin bireysel etkisi test edilir.</p>
</li>
<li data-start="2992" data-end="3023">
<p data-start="2994" data-end="3023">Varyans açıklama oranı artar.</p>
</li>
<li data-start="3024" data-end="3067">
<p data-start="3026" data-end="3067">Etkileşim terimleri eklenebilir (X1 * X2)</p>
</li>
</ul>
<hr data-start="3069" data-end="3072" />
<h3 data-start="3074" data-end="3095">Varsayım Testleri</h3>
<p data-start="3097" data-end="3150">Regresyon analizinde şu varsayımlar test edilmelidir:</p>
<ol data-start="3152" data-end="3310">
<li data-start="3152" data-end="3170">
<p data-start="3155" data-end="3170"><strong data-start="3155" data-end="3170">Doğrusallık</strong></p>
</li>
<li data-start="3171" data-end="3187">
<p data-start="3174" data-end="3187"><strong data-start="3174" data-end="3187">Normallik</strong></p>
</li>
<li data-start="3188" data-end="3238">
<p data-start="3191" data-end="3238"><strong data-start="3191" data-end="3238">Çoklu Doğrusal Bağlantı (Multicollinearity)</strong></p>
</li>
<li data-start="3239" data-end="3286">
<p data-start="3242" data-end="3286"><strong data-start="3242" data-end="3286">Varyansın Homojenliği (Homoscedasticity)</strong></p>
</li>
<li data-start="3287" data-end="3310">
<p data-start="3290" data-end="3310"><strong data-start="3290" data-end="3310">Bağımsız Hatalar</strong></p>
</li>
</ol>
<p data-start="3312" data-end="3429">Jamovi, artık “Model Fit” ve “Residuals” sekmeleriyle bu varsayımlara ilişkin detaylı grafik ve sonuçlar sunmaktadır.</p>
<hr data-start="3431" data-end="3434" />
<h3 data-start="3436" data-end="3478">Scatter Plot ile İlişki Görselleştirme</h3>
<p data-start="3480" data-end="3563">Jamovi, korelasyon ve regresyon analizlerinde “Scatterplot” oluşturma imkânı sunar:</p>
<ul data-start="3565" data-end="3699">
<li data-start="3565" data-end="3594">
<p data-start="3567" data-end="3594">X ekseni: Bağımsız değişken</p>
</li>
<li data-start="3595" data-end="3623">
<p data-start="3597" data-end="3623">Y ekseni: Bağımlı değişken</p>
</li>
<li data-start="3624" data-end="3699">
<p data-start="3626" data-end="3699">Doğrusal trend çizgisi ile ilişki düzeyi grafiksel olarak gözlemlenebilir</p>
</li>
</ul>
<hr data-start="3701" data-end="3704" />
<h3 data-start="3706" data-end="3747">Standartlaştırılmış Katsayılar (Beta)</h3>
<p data-start="3749" data-end="3882">Beta katsayıları, farklı ölçeklerdeki değişkenlerin etkilerini karşılaştırmayı sağlar. Jamovi’de bu değerler kolayca elde edilebilir.</p>
<p data-start="3884" data-end="3894"><strong data-start="3884" data-end="3894">Yorum:</strong></p>
<ul data-start="3896" data-end="3973">
<li data-start="3896" data-end="3973">
<p data-start="3898" data-end="3973">En büyük mutlak değere sahip Beta, modele en fazla katkı yapan değişkendir.</p>
</li>
</ul>
<hr data-start="3975" data-end="3978" />
<h3 data-start="3980" data-end="4015">Outlier (Aykırı Değer) Kontrolü</h3>
<p data-start="4017" data-end="4215">Regresyon analizinde aykırı gözlemler modelin performansını etkileyebilir. Jamovi, artık “Casewise diagnostics” özelliği ile istatistiksel açıdan uç veri noktalarını listeler ve etkilerini raporlar.</p>
<hr data-start="4217" data-end="4220" />
<h3 data-start="4222" data-end="4243">Uygulama Alanları</h3>
<ul data-start="4245" data-end="4542">
<li data-start="4245" data-end="4312">
<p data-start="4247" data-end="4312"><strong data-start="4247" data-end="4258">Eğitim:</strong> Öğrenci başarısını etkileyen faktörlerin belirlenmesi</p>
</li>
<li data-start="4313" data-end="4372">
<p data-start="4315" data-end="4372"><strong data-start="4315" data-end="4329">Psikoloji:</strong> Davranış değişkenleri arasındaki ilişkiler</p>
</li>
<li data-start="4373" data-end="4440">
<p data-start="4375" data-end="4440"><strong data-start="4375" data-end="4383">Tıp:</strong> Belirli tedavi değişkenlerinin sağlık sonuçlarına etkisi</p>
</li>
<li data-start="4441" data-end="4491">
<p data-start="4443" data-end="4491"><strong data-start="4443" data-end="4457">Pazarlama:</strong> Satış tahminleri, kampanya etkisi</p>
</li>
<li data-start="4492" data-end="4542">
<p data-start="4494" data-end="4542"><strong data-start="4494" data-end="4505">Finans:</strong> Risk modellemesi, yatırım tahminleri</p>
</li>
</ul>
<hr data-start="4544" data-end="4547" />
<h3 data-start="4549" data-end="4558">Sonuç</h3>
<p data-start="4560" data-end="4794">Jamovi, hem korelasyon hem de regresyon analizlerini kullanıcı dostu bir şekilde gerçekleştirmek isteyenler için ideal bir araçtır. Analiz süreci kolay, çıktılar ise ayrıntılı ve bilimsel raporlara doğrudan aktarılabilir niteliktedir.</p>
<p data-start="4796" data-end="4921">Temel ilişki tespiti (korelasyon) ve tahminleme (regresyon) süreçleri için Jamovi, sezgisel, pratik ve güçlü bir çözüm sunar.</p>
<p style="text-align: center"><span style="color: #ff0000"><strong>Veri, modern dünyanın en değerli varlıklarından biri haline gelmiştir ve iş dünyasında, araştırmada ve karar verme süreçlerinde kritik bir rol oynamaktadır. Biz, veri analizi konusundaki tutkulu bir topluluk olarak, veri biliminin ve analizinin gücünü vurguluyoruz. Web sitemiz, işletmelerden akademisyenlere ve veri meraklılarına kadar herkesin veri analizi becerilerini geliştirmesine yardımcı olmayı amaçlayan bir kaynaktır. Misyonumuz, veri analizi sürecini anlaşılır ve erişilebilir hale getirmek, verilerin içinde gizlenen değeri açığa çıkarmak ve daha bilinçli kararlar almalarını desteklemektir.</strong></span></p>
<p style="text-align: center"><span style="color: #ff0000"><strong>Web sitemiz, geniş bir veri analizi yelpazesi sunmaktadır. Hangi sektörde olursanız olun veya hangi veri analizi aracını kullanıyorsanız kullanın, ihtiyaçlarınıza uygun hizmetler sunuyoruz. SPSS, R, Python, Excel veya diğer analiz araçlarını kullanarak veri madenciliği, hipotez testleri, regresyon analizi, zaman serisi tahmini, segmentasyon ve daha fazlasını içeren çeşitli analiz türlerini kapsarız. Ayrıca, öğrenmeyi kolaylaştırmak için zengin kaynaklar, öğreticiler ve interaktif araçlar sunuyoruz.</strong></span></p>
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<p style="text-align: center"><span style="color: #ff0000"><strong>Web sitemizdeki uzman ekibimiz, veri analizi konusundaki derin bilgileri ve deneyimleri ile sizin yanınızda. Kullanıcıların ihtiyaçlarını anlamak ve en iyi sonuçları elde etmelerine yardımcı olmak için buradayız. Veri analizi sürecini karmaşıklıktan arındırarak ve pratik örneklerle anlatarak size rehberlik edeceğiz. Veriye dayalı kararlarınızı daha güçlü hale getirmenize yardımcı olmak için buradayız. Siz de veri analizi dünyasına adım atmak veya mevcut becerilerinizi geliştirmek istiyorsanız, sitemizi keşfedin ve veri ile daha derinlemesine bağlantı kurun.</strong></span></p>
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