We prove that for each locally $\alpha$-presentable category $\mathcal K$ there exists a regular cardinal $\gamma$ such any $\alpha$-accessible functor out of (into another category) is continuous if and only it preserves $\gamma$-small limits; as consequence we obtain new adjoint theorem specific to the functors K$. Afterwards generalize these results enriched setting deduce, among other thing...

Introduction to Accessible Education [2] Developing Courses [3] Writing a Course Syllabus [4] Creating Accessible Lectures [5] Using PowerPoint [6] Using Word Documents and/or PDFs [7] Microsoft Word Accessibility Video pt 1 [8] Microsoft Word Accessibility Video pt 2 [9] Evaluating Students and Giving Feedback [10] Using Microsoft Office Microsoft Office 2010 Accessibility Video [11] Microsoft...

Introduction to Accessible Education [2] Developing Courses [3] Writing a Course Syllabus [4] Creating Accessible Lectures [5] Using PowerPoint [6] Using Word Documents and/or PDFs [7] Microsoft Word Accessibility Video pt 1 [8] Microsoft Word Accessibility Video pt 2 [9] Evaluating Students and Giving Feedback [10] Using Microsoft Office Microsoft Office 2010 Accessibility Video [11] Microsoft...

Introduction to Accessible Education [2] Developing Courses [3] Writing a Course Syllabus [4] Creating Accessible Lectures [5] Using PowerPoint [6] Using Word Documents and/or PDFs [7] Microsoft Word Accessibility Video pt 1 [8] Microsoft Word Accessibility Video pt 2 [9] Evaluating Students and Giving Feedback [10] Using Microsoft Office Microsoft Office 2010 Accessibility Video [11] Microsoft...