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The Bold Bard on Instagram: "Here’s a gem of wisdom from our client Tushar, sharing why designing the right space plays a vital role in building meaningful connections. At TBB, we believe creating the perfect space isn’t just about stunning aesthetics or smart functionality—it’s about fostering relationships that truly matter. We’re proud to bring this vision to life for each of our clients! #TheBoldBard #TBBjourney #ShreyaPoddar #InteriorDesign #DesignMatters #MeaningfulConnections #SpaceWithPu

The Bold Bard on Instagram: "Here’s a gem of wisdom from our client Tushar, sharing why designing the right space plays a vital role in building meaningful connections. At TBB, we believe creating the perfect space isn’t just about stunning aesthetics or smart functionality—it’s about fostering relationships that truly matter. We’re proud to bring this vision to life for each of our clients! #TheBoldBard #TBBjourney #ShreyaPoddar #InteriorDesign #DesignMatters #MeaningfulConnections #SpaceWithPu

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⏩ This is called an analemma. It's a figure-eight-shaped diagram that shows the position of the Sun in the sky at the same time of day over the course of a year, as viewed from a fixed location on Earth. The analemma's pattern is created by the Sun's apparent movement from its highest point in the sky during the summer solstice to its lowest point during the winter solstice. The shape of an analemma can vary depending on the time of day and the latitude from which it is observed. Analemmas creat

⏩ This is called an analemma. It's a figure-eight-shaped diagram that shows the position of the Sun in the sky at the same time of day over the course of a year, as viewed from a fixed location on Earth. The analemma's pattern is created by the Sun's apparent movement from its highest point in the sky during the summer solstice to its lowest point during the winter solstice. The shape of an analemma can vary depending on the time of day and the latitude from which it is observed. Analemmas creat

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SOLVED:(a) Show that a vector β⃗0 is a linear combination of members of the set {β⃗1, …, β⃗n} if and only if there is a linear relationship 0=c0 β⃗0 ⋯ cn β⃗n where c0 is not zero. (Hint. Watch out for the β⃗0=0 case. ) (b) Use that to simplify the proof of Lemma 2.5 .

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