graph LR
    idea_00ac3c3f_ce44_4bca_9f5c_b2e218539220["Differentiating an Integral with a Variable Upper Limit Using the Chain Rule in Calculus"]
    idea_0771c86d_363b_4920_bac6_a265ff46fd52["Related Rates for a Sphere's Volume and Surface Area in Calculus"]
    idea_0b000d77_7353_4a43_839c_4337ed3d2e4a["Finding Taylor Series Using Known Series and Substitution in Single-Variable Calculus"]
    idea_0b9ae91a_5eb2_40ab_8519_55ab57039d15["Using Newton's Method to Approximate a Root in Single-Variable Calculus"]
    idea_1064019a_46e8_444e_8e3a_cc4f44403d31["Finding the Closest Point to the Origin on a Curve in Calculus"]
    idea_110e2d74_68ba_4164_9041_33e1be6984c8["Integrating Products of Sine and Cosine in Calculus"]
    idea_155ce62e_9dd2_4388_ae8d_3c8be0342ac9["Choosing Substitution vs Integration by Parts in Calculus"]
    idea_1be3c8d5_a058_4899_a640_2184aefb8cc2["Evaluating Definite Integrals of tan(x) Using the Fundamental Theorem of Calculus"]
    idea_1df2566a_1cb7_4aa2_bb99_5155842ce1bd["Computing the Tangent Line to a Polynomial Curve in Calculus"]
    idea_223b3af6_d70e_418b_8ff0_13305f288e46["Quadratic Approximation via the Second Fundamental Theorem of Calculus"]
    idea_22402955_c8c6_4733_82da_c66953ed2808["Arc Length of a Parametric Curve in Calculus"]
    idea_22e18b1b_e8c8_4ddd_b624_174ea9308100["Related Rates for a Sliding Ladder in Calculus"]
    idea_242690db_f47e_4be2_aed6_6acf9ca68c4a["Radius of Convergence via the Ratio Test in Calculus"]
    idea_27322738_c7ae_4c5f_8337_4c5b0fa6eeab["Solving a Second-Order Differential Equation with Initial Conditions in Calculus"]
    idea_290502a4_8677_4e11_89c2_f9a88726210e["Continuity and Differentiability Conditions for a Piecewise Function in Calculus"]
    idea_29775074_fd1a_4994_83df_e30a1fc3aefd["Deriving the Coefficients of Simpson's Rule in Calculus"]
    idea_2d3aa684_7b22_4958_9976_9092a04e4463["Partial Fractions and Trigonometric Substitution for Integration in Single-Variable Calculus"]
    idea_38c595c3_f02d_46bc_accd_78871cf9e007["Integral Test for Series Convergence in Calculus"]
    idea_3ffa3754_69b9_4123_8d85_e5495f9c9db5["Converting Polar Equations to Cartesian Coordinates in Calculus"]
    idea_42f855b0_c29d_4e89_8e14_6fb7b682f3b5["Limit of an Infinite Series in Single-Variable Calculus"]
    idea_47cb5703_9476_47e2_b096_88ca4036a849["Chain Rule for Compositions of Three Functions in Calculus"]
    idea_48582d88_e604_4301_a436_dd2db0da061d["Average Value Theorem for Integrals"]
    idea_49431d81_2575_457f_81e8_aba63b6fa289["Slope of a Line Through Two Points in Coordinate Geometry"]
    idea_4b345fd0_e559_42f7_95b5_6a695139d968["Integration by Completing the Square in Calculus"]
    idea_4f62e188_2b8d_49a8_99e9_dc0eade07981["Using the Comparison Test to Determine Convergence of Infinite Series in Calculus"]
    idea_505fad2b_94b7_4353_b0d0_25a51553e147["Implicit Differentiation: Tangent Slopes on Implicit Curves"]
    idea_507239f9_edaf_44ad_b1da_e974faa3466b["Trapezoid Rule and Simpson's Rule for Numerical Integration in Calculus"]
    idea_50f6e783_b697_47f6_b0d7_621ec0f194c8["Definite Integrals as Signed Area Under Curves"]
    idea_529bbf5f_34a9_44d0_b5f2_1f9b9cd97bb2["Center of Mass Calculation for Continuous Distributions"]
    idea_5402aee6_2596_4d19_b1fa_6cb14d267f0f["Quadratic Approximation of a Function in Single-Variable Calculus"]
    idea_543e9587_8cc1_4eb1_bc87_d62c8f11cb97["Volume of Revolution Using the Disk Method in Calculus"]
    idea_55b7106a_01bb_4edb_8e52_9dc5d154c836["Antidifferentiation"]
    idea_56cec8ba_3c6f_4b45_a451_ea797839d831["Indeterminate Forms and L'Hopital's Rule in Calculus"]
    idea_593fb365_8b90_4809_add0_6848af05562b["Sketching a Curve Using First and Second Derivatives in Calculus"]
    idea_5ce0653e_3611_4608_993f_e3a3e417dac3["Antiderivatives of a Function with a Discontinuity in Single-Variable Calculus"]
    idea_5e182967_cf15_4dfc_9d6d_1aa0e3506a1b["Continuity of a Function at a Point"]
    idea_62869d6e_2af0_4299_8594_547765ff41e3["Difference Quotient and Average Rate of Change"]
    idea_62965ba4_d860_46ed_b5df_981ae71a1028["Computing Antiderivatives of Power Functions in Calculus"]
    idea_634cde09_98cb_4931_96cf_7a66d05c5e79["Solving Separable Differential Equations in Calculus"]
    idea_6cbd53bf_37ed_4422_b6d0_8ec2b5f43d99["Volume of Revolution Using Trig Integrals in Calculus"]
    idea_6d99335a_3917_4a36_b255_029acf070ae1["Computing the Volume of a Paraboloid Using Riemann Sums in Calculus"]
    idea_79bb2d22_9782_47fb_ba9f_71d37f901103["Sketching the Graph of a Derivative from the Graph of a Function in Calculus"]
    idea_7c8179a2_0734_4686_ada2_65095a96efe5["Volume of Revolution Using the Shell Method in Calculus"]
    idea_7ee1c363_7f91_40c6_98b7_c1de04668f1c["Taylor Series of a Polynomial in Calculus"]
    idea_7f3248ed_9f74_4c56_91b0_a1886d2a62b0["Area Between the Graphs of Sine and Cosine in Single-Variable Calculus"]
    idea_7fdd9f00_b047_40ee_9911_d2c9e28999ec["Chain Rule Applications in Single Variable Calculus"]
    idea_85e11bbc_85e6_4595_be2d_ad642ad43399["Integration by Substitution in Real Analysis"]
    idea_8f4bd6fa_5acb_4eec_a93f_57fef89012c3["Integral as Accumulated Summation Limit"]
    idea_9124da31_7c03_4948_a782_3ce279224af5["A Solid With Finite Volume and Infinite Cross Section | MIT 18.01SC Single Variable Calculus"]
    idea_9277e408_a01b_412f_9386_3f9ead084459["Graph and Derivative of the Arccosine Function in Calculus"]
    idea_92f49ee5_9cc6_4a6b_a656_084a0285f062["Differentiation Rules in Real Analysis"]
    idea_94f65c45_2723_4fdb_87d5_ee542c372137["Partial Fraction Decomposition for Integration in Calculus"]
    idea_97830c10_0c9b_43be_b9ff_1da9504be68d["Graphing the Polar Curve r = 1 + cos(θ/2) in Calculus"]
    idea_97cfd212_35ea_4af1_a164_ed0583b7a74f["Manipulating Power Series to Identify Functions in Single-Variable Calculus"]
    idea_9884d77d_bca4_4cf9_8e81_8fbba2d4ca38["Logarithmic Properties including Change of Base Rules"]
    idea_9a087d66_1346_4c45_b6f2_239e9dcf02f4["Hyperbolic Trigonometric Functions in Calculus"]
    idea_9cf37d89_a33f_40e8_a0fb_aa7e475458dd["Failure of L'Hospital's Rule in Calculus"]
    idea_9f1a3d83_5587_408e_8a6f_174cda6c618c["Ratio Test for Series Convergence in Calculus"]
    idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450["Calculus Fundamentals (Derivatives)"]
    idea_a3e7725e_dd0f_4402_9c7d_44d12f7a6455["Integration by Substitution, Parts, and Partial Fractions in Calculus"]
    idea_a54f8ca4_8b28_456d_9307_581ed1a79c67["L'Hôpital's Rule for Indeterminate Form Limits"]
    idea_a751e5bf_a1d8_4f92_a723_b6f4197f4c84["Quadratic Approximation of a Product of Two Functions in Single-Variable Calculus"]
    idea_aca74e95_224e_477c_a356_9a3376ff8fe6["Computing an Area Using Hyperbolic Trigonometric Substitution in Calculus"]
    idea_b26e0995_d1ea_4500_b97e_aeed068d9294["Product Rule Techniques in Differentiation"]
    idea_b59bfe21_5416_45df_8251_f34bbb39f47e["Minimizing the Area of a Triangle Formed by a Line Through a Fixed Point in Calculus"]
    idea_b5d41312_2835_4c7e_a1c4_95d59a09b711["Graphing the Arctangent Function in Calculus"]
    idea_b78ffdb5_b739_4ec6_9ef5_e297cbcfde58["Integral of tan^4(θ) in Calculus"]
    idea_b7902263_1a3a_4292_bb54_6bc7f99a88b7["Using the Integral Test to Estimate Partial Sums of a Series in Calculus"]
    idea_b8f7ead9_6220_443f_b227_51a8b9d611ff["Finding the Taylor Series for sec(x) Using Relationships to Cosine in Single-Variable Calculus"]
    idea_bc29d02f_c2c0_4a68_9223_d88a78b8c630["Computing the Surface Area of a Torus of Revolution in Calculus"]
    idea_bcbf447e_a2e7_4e99_ae01_9b9554f35f5a["Constant Multiple Rule for Derivatives in Calculus"]
    idea_c1604177_cb69_4f70_b023_04e30944c8f8["Function Notation and Evaluation in Algebra"]
    idea_c22148f3_13fa_4ea8_b711_d9d8d9a4522f["Finding Where the Derivative of Sine and Cosine Combinations Equals Zero in Calculus"]
    idea_c57c0577_9bd1_47b3_9b46_b1e379ae86dd["Reduction Formula for Integrating sin^n(x) in Calculus"]
    idea_ca157c1d_3c6a_4c58_9df0_0773a1d29529["Determining Convergence and Divergence of Improper Integrals in Single-Variable Calculus"]
    idea_d3041c66_d79a_4777_a651_e913a1a60b47["Chain Rule Application for Composite Functions in Calculus"]
    idea_d5c775d7_f03f_46ce_9583_2ef6d0a14b95["Derivatives of Exponential and Logarithmic Functions in Single-Variable Calculus"]
    idea_d792541f_89cf_4c4e_823e_8bedc7be5099["Integrating Power Series in Calculus"]
    idea_d88ee3e6_2738_4d94_8e80_7415d7d600cd["Summation Notation for Finite Series in Mathematics"]
    idea_d933de78_ffd6_492d_96e1_f0372204441b["Implicit Differentiation and Linear Approximation in Calculus"]
    idea_db8e02b6_2b6d_4201_80e6_172d5f3f0441["Using the Mean Value Theorem to Prove Injectivity from a Nonzero Derivative"]
    idea_dc20caaf_f8dd_4ec5_ab7d_3006f7566109["Evaluating the Integral of sec^3(u) Using Integration by Parts in Calculus"]
    idea_ddfc92da_4fcf_4751_88e1_02898c1175e6["Minimizing Cylinder Surface Area for a Fixed Volume in Calculus"]
    idea_e14aa004_60e6_4c83_a4e4_0079bb8235f7["Applying the Second Fundamental Theorem of Calculus to Find f(x)"]
    idea_e1edb0b5_ed6f_4dd1_ab6e_c7cbc60357e1["Finding the Area Between a Cubic Curve and a Line Using Definite Integrals in Calculus"]
    idea_e91bf190_458c_4c4b_9d01_b231f0513435["Limits of Functions and Indeterminate Forms"]
    idea_efbdf679_c018_45fa_ab70_84f5d9f216ba["Linear Approximation Using Differentials in Calculus"]
    idea_f1c6213d_e0b5_4ac2_9159_dd72add7b9fd["Setting Up an Integral for Diffusion of a Chemical Using Shells in Calculus"]
    idea_f97bb09f_5132_4fed_95f2_15aca5704d5c["Product Rule for Three Functions in Single-Variable Calculus"]
    idea_fcdfb701_e938_408f_a839_d812bc18bba3["Choosing u and v' for Integration by Parts in Calculus"]
    idea_fd82f54c_4c62_409b_86b2_570eba44738d["Quotient Rule for Derivative of tan(x) in Calculus"]
    idea_fe76303e_90d6_432c_b5be_18a9b9147245["Computing Differentials in Single-Variable Calculus"]
    idea_92f49ee5_9cc6_4a6b_a656_084a0285f062 --> idea_505fad2b_94b7_4353_b0d0_25a51553e147
    idea_b26e0995_d1ea_4500_b97e_aeed068d9294 --> idea_505fad2b_94b7_4353_b0d0_25a51553e147
    idea_5e182967_cf15_4dfc_9d6d_1aa0e3506a1b --> idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450
    idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450 --> idea_a54f8ca4_8b28_456d_9307_581ed1a79c67
    idea_d3041c66_d79a_4777_a651_e913a1a60b47 --> idea_a54f8ca4_8b28_456d_9307_581ed1a79c67
    idea_c1604177_cb69_4f70_b023_04e30944c8f8 --> idea_d88ee3e6_2738_4d94_8e80_7415d7d600cd
    idea_49431d81_2575_457f_81e8_aba63b6fa289 --> idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450
    idea_7fdd9f00_b047_40ee_9911_d2c9e28999ec --> idea_505fad2b_94b7_4353_b0d0_25a51553e147
    idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450 --> idea_48582d88_e604_4301_a436_dd2db0da061d
    idea_62869d6e_2af0_4299_8594_547765ff41e3 --> idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450
    idea_e91bf190_458c_4c4b_9d01_b231f0513435 --> idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450
    idea_55b7106a_01bb_4edb_8e52_9dc5d154c836 --> idea_48582d88_e604_4301_a436_dd2db0da061d
    idea_50f6e783_b697_47f6_b0d7_621ec0f194c8 --> idea_48582d88_e604_4301_a436_dd2db0da061d
    style idea_97cfd212_35ea_4af1_a164_ed0583b7a74f fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_f97bb09f_5132_4fed_95f2_15aca5704d5c fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_42f855b0_c29d_4e89_8e14_6fb7b682f3b5 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_155ce62e_9dd2_4388_ae8d_3c8be0342ac9 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_5e182967_cf15_4dfc_9d6d_1aa0e3506a1b fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_634cde09_98cb_4931_96cf_7a66d05c5e79 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_5ce0653e_3611_4608_993f_e3a3e417dac3 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_ca157c1d_3c6a_4c58_9df0_0773a1d29529 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_55b7106a_01bb_4edb_8e52_9dc5d154c836 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_9f1a3d83_5587_408e_8a6f_174cda6c618c fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_9884d77d_bca4_4cf9_8e81_8fbba2d4ca38 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_b8f7ead9_6220_443f_b227_51a8b9d611ff fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_2d3aa684_7b22_4958_9976_9092a04e4463 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_b5d41312_2835_4c7e_a1c4_95d59a09b711 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_4b345fd0_e559_42f7_95b5_6a695139d968 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_94f65c45_2723_4fdb_87d5_ee542c372137 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_7c8179a2_0734_4686_ada2_65095a96efe5 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_543e9587_8cc1_4eb1_bc87_d62c8f11cb97 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_d3041c66_d79a_4777_a651_e913a1a60b47 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_48582d88_e604_4301_a436_dd2db0da061d fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_d5c775d7_f03f_46ce_9583_2ef6d0a14b95 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_d792541f_89cf_4c4e_823e_8bedc7be5099 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_a751e5bf_a1d8_4f92_a723_b6f4197f4c84 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_9a087d66_1346_4c45_b6f2_239e9dcf02f4 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_9cf37d89_a33f_40e8_a0fb_aa7e475458dd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_529bbf5f_34a9_44d0_b5f2_1f9b9cd97bb2 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_8f4bd6fa_5acb_4eec_a93f_57fef89012c3 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_e14aa004_60e6_4c83_a4e4_0079bb8235f7 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_f1c6213d_e0b5_4ac2_9159_dd72add7b9fd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_bcbf447e_a2e7_4e99_ae01_9b9554f35f5a fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_0771c86d_363b_4920_bac6_a265ff46fd52 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_9124da31_7c03_4948_a782_3ce279224af5 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_fcdfb701_e938_408f_a839_d812bc18bba3 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_0b000d77_7353_4a43_839c_4337ed3d2e4a fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_85e11bbc_85e6_4595_be2d_ad642ad43399 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_242690db_f47e_4be2_aed6_6acf9ca68c4a fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_dc20caaf_f8dd_4ec5_ab7d_3006f7566109 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_47cb5703_9476_47e2_b096_88ca4036a849 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_7ee1c363_7f91_40c6_98b7_c1de04668f1c fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_56cec8ba_3c6f_4b45_a451_ea797839d831 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_0b9ae91a_5eb2_40ab_8519_55ab57039d15 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_00ac3c3f_ce44_4bca_9f5c_b2e218539220 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_b7902263_1a3a_4292_bb54_6bc7f99a88b7 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_7fdd9f00_b047_40ee_9911_d2c9e28999ec fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_db8e02b6_2b6d_4201_80e6_172d5f3f0441 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_7f3248ed_9f74_4c56_91b0_a1886d2a62b0 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_593fb365_8b90_4809_add0_6848af05562b fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_a12b4aa4_c29b_49c2_b6f2_a1cfb3a7b450 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_50f6e783_b697_47f6_b0d7_621ec0f194c8 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_a3e7725e_dd0f_4402_9c7d_44d12f7a6455 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_38c595c3_f02d_46bc_accd_78871cf9e007 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_1be3c8d5_a058_4899_a640_2184aefb8cc2 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_49431d81_2575_457f_81e8_aba63b6fa289 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_bc29d02f_c2c0_4a68_9223_d88a78b8c630 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_290502a4_8677_4e11_89c2_f9a88726210e fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_c22148f3_13fa_4ea8_b711_d9d8d9a4522f fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_e1edb0b5_ed6f_4dd1_ab6e_c7cbc60357e1 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_b59bfe21_5416_45df_8251_f34bbb39f47e fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_97830c10_0c9b_43be_b9ff_1da9504be68d fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_ddfc92da_4fcf_4751_88e1_02898c1175e6 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_fd82f54c_4c62_409b_86b2_570eba44738d fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_223b3af6_d70e_418b_8ff0_13305f288e46 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_c57c0577_9bd1_47b3_9b46_b1e379ae86dd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_d88ee3e6_2738_4d94_8e80_7415d7d600cd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_1064019a_46e8_444e_8e3a_cc4f44403d31 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_29775074_fd1a_4994_83df_e30a1fc3aefd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_22402955_c8c6_4733_82da_c66953ed2808 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_6d99335a_3917_4a36_b255_029acf070ae1 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_62965ba4_d860_46ed_b5df_981ae71a1028 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_27322738_c7ae_4c5f_8337_4c5b0fa6eeab fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_c1604177_cb69_4f70_b023_04e30944c8f8 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_b78ffdb5_b739_4ec6_9ef5_e297cbcfde58 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_d933de78_ffd6_492d_96e1_f0372204441b fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_b26e0995_d1ea_4500_b97e_aeed068d9294 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_62869d6e_2af0_4299_8594_547765ff41e3 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_6cbd53bf_37ed_4422_b6d0_8ec2b5f43d99 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_efbdf679_c018_45fa_ab70_84f5d9f216ba fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_e91bf190_458c_4c4b_9d01_b231f0513435 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_4f62e188_2b8d_49a8_99e9_dc0eade07981 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_1df2566a_1cb7_4aa2_bb99_5155842ce1bd fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_3ffa3754_69b9_4123_8d85_e5495f9c9db5 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_92f49ee5_9cc6_4a6b_a656_084a0285f062 fill:#fef3c7,stroke:#f59e0b,color:#92400e
    style idea_fe76303e_90d6_432c_b5be_18a9b9147245 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_507239f9_edaf_44ad_b1da_e974faa3466b fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_110e2d74_68ba_4164_9041_33e1be6984c8 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_5402aee6_2596_4d19_b1fa_6cb14d267f0f fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_22e18b1b_e8c8_4ddd_b624_174ea9308100 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_aca74e95_224e_477c_a356_9a3376ff8fe6 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_505fad2b_94b7_4353_b0d0_25a51553e147 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_9277e408_a01b_412f_9386_3f9ead084459 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_a54f8ca4_8b28_456d_9307_581ed1a79c67 fill:#e5e7eb,stroke:#9ca3af,color:#374151
    style idea_79bb2d22_9782_47fb_ba9f_71d37f901103 fill:#e5e7eb,stroke:#9ca3af,color:#374151