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📰 From combinatorial geometry, the number of lattice points strictly inside an equilateral triangle of side length $n$ (in unit triangles) is approximately $\frac{(n-1)^2}{2}$, but a known formula for a large equilateral triangle of side $n$ with integer vertices and area $\frac{\sqrt{3}}{4}n^2$ is: 📰 Number of interior points (in unit triangular lattice): $ \frac{(n-2)(n-1)}{2} $ for $n \geq 2$. But this gives approximations. 📰 Alternatively, for a large equilateral triangle of side $n$ in a triangular lattice (where each small triangle has side 1), the number of lattice points strictly inside is: 📰 You Wont Believe What Happened When A Cow Was Immortalized As A Blue Belgian Beauty 7979881 📰 Shocked At Whats Hidden In Pokmon Red Gameboy Edition Revealed 3864930 📰 From Zero To Hero Fzrox Stock Surprises Trading About 50 Overnight 3764520 📰 Why Everyone Still Remembers The Blondie Comic Strip Decades Later You Should Check It Out 2449417 📰 Likewise Synonym 5824594 📰 What Azure Devops Update 2025 Is Changing The Game For Developers 9239833 📰 Canva Teams 7119687 📰 Mutant Unleashed Terrifying Mutants Invade City Experts Are Shocked 2830707 📰 Kitty Pryde Exposed The Secret Behind Her Unbelievably Stunning Looks 9436339 📰 Wells Fargo Bank Plainview Tx 1371652 📰 Vzw Check Port Status 4154950 📰 7 Hidden Exceptions That Could Ruin Your Daydont Miss These 2243658 📰 Never Miss The Ruki Mistake When Buying Tumi Rucksack Backpacks 7376548 📰 Fireplace That Burns Longer Than Real Flames But Costs Next To Nothing 6540692 📰 Asthetics 8155222