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=== Assistant: I’ll treat this like a physics prof who’s also a giant nerd, but with the caveat that all numbers here are fan-physics … === I’ll treat this like a physics prof who’s also a giant nerd, but with the caveat that all numbers here are fan-physics approximations (the manga doesn’t give exact meters and seconds). I’ll show the kind of math you’d use and give order-of-magnitude energies/speeds for each feat, using a few anchor calcs from the community and then scaling the rest. I’m going to use these common constants: * 1 ton TNT=4.184×109 J1\ \text{ton TNT} = 4.184\times 10^9\ \text{J}1 ton TNT=4.184×109 J * Mass of (real) Moon: Mmoon≈7.35×1022 kgM_{\text{moon}} \approx 7.35\times 10^{22}\ \text{kg}Mmoon≈7.35×1022 kg * Speed of light: c≈3.0×108 m/sc \approx 3.0\times 10^8\ \text{m/s}c≈3.0×108 m/s Community calcs I’ll lean on as anchors: * Fūton: Rasenshuriken (early) ≈ 1.3 kilotons TNT ≈ 5×1012 J5\times 10^{12}\ \text{J}5×1012 J Cable's Calculations<ref>{{cite web|title=Cable's Calculations|url=https://cablescalculations.wordpress.com/category/naruto-calculations/|publisher=Cable's Calculations|access-date=2025-11-26}}</ref> * Toneri’s moon-splitting attack (Golden Wheel Reincarnation Explosion) is usually treated as Moon level, in the ballpark of 1027−29 J10^{27-29}\ \text{J}1027−29 J depending on assumptions. howstrongis.fandom.com<ref>{{cite web|title=howstrongis.fandom.com|url=https://howstrongis.fandom.com/wiki/User_blog%3AHowStrongIs/Toneri_Splits_the_Moon_%28Naruto%29|publisher=howstrongis.fandom.com|access-date=2025-11-26}}</ref> * Kaguya’s expanding Truth-Seeking Orb (ETSO): expansion speed ≈ 0.14c from one popular calc. VS Battles Wiki Forum<ref>{{cite web|title=VS Battles Wiki Forum|url=https://vsbattles.com/threads/naruto-revision-the-size-of-kaguyas-dimensions.178305/|publisher=VS Battles Wiki Forum|access-date=2025-11-26}}</ref> ==== Context: Naruto (with Kurama avatars + allied forces) physically pushes back a huge Ten-Tails Tailed Beast Bomb (TBB). This is more about attack potency of the bomb and the force Naruto can exert to counter it. ==== ===== A popular rough calc for smaller bijuu bombs (10 km radius crater) gives ~hundreds of megatons of TNT. SpaceBattles Forums<ref>{{cite web|title=SpaceBattles Forums|url=https://forums.spacebattles.com/threads/calculating-the-bijuu-ball-from-naruto.291127/|publisher=SpaceBattles Forums|access-date=2025-11-26}}</ref> ===== The Juubi’s mega-bomb is much larger; for a conservative lower bound, we can imagine: * Effective destructive energy EJuubiE_{\text{Juubi}}EJuubi ≈ 102210^{22}1022–1023 J10^{23}\ \text{J}1023 J - (That’s in the multi-teraton to small country/continent-level range.) We don’t have its exact detonation timescale, but let’s assume the bomb would release most of its energy over about Δt≈1 s\Delta t \approx 1\ \text{s}Δt≈1 s if it impacted. ===== Power of the blast: ===== P=EΔtP = \frac{E}{\Delta t}P=ΔtE Take E=1023 JE = 10^{23}\ \text{J}E=1023 J, Δt=1 s\Delta t = 1\ \text{s}Δt=1 s: P≈1023 J1 s=1023 WP \approx \frac{10^{23}\ \text{J}}{1\ \text{s}} = 10^{23}\ \text{W}P≈1 s1023 J=1023 W To physically redirect the bomb, Naruto’s combined output has to be of comparable magnitude in terms of impulse on the projectile. If the bomb mass is mmm and its speed is vvv, the momentum is: p=mvp = m vp=mv The net impulse they give it must be on that order or more. Without good panel timing there’s no precise mmm or vvv, but: * Qualitatively: Naruto’s side is exerting country+ level force/energy just to not die to that bomb. So for Feat 1, I’d mark: * Attack potency resisted / matched: E∼1022−23 JE \sim 10^{22-23}\ \text{J}E∼1022−23 J (teraton to small continental) * Speed: not directly derivable from this feat alone; it’s more of a raw energy/force benchmark. ==== Context: In high KCM/Sage-boosted states, Naruto one-shots a powerful Shinju offshoot that was wrestling with high tiers. ==== This is mostly a scaling feat: the Shinju is fed by the Ten-Tails and is tied to the same “turn the world to ash” statements. VS Battles Wiki<ref>{{cite web|title=VS Battles Wiki|url=https://vsbattles.fandom.com/wiki/Shinju_%28J%C5%ABbi%29|publisher=VS Battles Wiki|access-date=2025-11-26}}</ref> We can safely say: * The Divine Tree is powered by Juubi-tier chakra. * A clone/offshoot tough enough to tank Kage-level attacks being one-shot implies Naruto’s single strike here is at least in the ballpark of the Juubi-bomb-level destructive scale, but concentrated. If we conservatively set: * EShinju clone punch≳1022 JE_{\text{Shinju clone punch}} \gtrsim 10^{22}\ \text{J}EShinju clone punch≳1022 J then it sits: * Attack potency (per punch): at least country+, quite possibly comparable to the Juubi bomb lower-end if you highball. * Math: This is mostly relative, but: Epunch≳EShinju durability threshold∼1022 JE_{\text{punch}} \gtrsim E_{\text{Shinju durability threshold}} \sim 10^{22}\ \text{J}Epunch≳EShinju durability threshold∼1022 J ==== Let’s do this one more explicitly as a worked example. ==== Community calcs for Naruto’s early Fūton: Rasenshuriken (the version used on Kakuzu) put it at ~1.3 kilotons of TNT, assuming it vaporizes a volume of rock and air. Cable's Calculations<ref>{{cite web|title=Cable's Calculations|url=https://cablescalculations.wordpress.com/category/naruto-calculations/|publisher=Cable's Calculations|access-date=2025-11-26}}</ref> ===== Given: ===== E=1.3×103 tons TNT×4.184×109 Jton TNTE = 1.3\times 10^3\ \text{tons TNT} \times 4.184\times 10^9\ \frac{\text{J}}{\text{ton TNT}}E=1.3×103 tons TNT×4.184×109 ton TNTJ E≈1.3×103×4.184×109 JE \approx 1.3\times 10^3 \times 4.184\times 10^9\ \text{J}E≈1.3×103×4.184×109 J Multiply coefficients: 1.3×4.184≈5.43921.3 \times 4.184 \approx 5.43921.3×4.184≈5.4392 Add exponents: 103×109=101210^3 \times 10^9 = 10^{12}103×109=1012 So: E≈5.4×1012 JE \approx 5.4\times 10^{12}\ \text{J}E≈5.4×1012 J This is city-block to small city level energy. For the Pain arc Rasenshuriken, we can reasonably say: * By scaling & improved Sage Mode, its power is at least comparable, likely higher, so: ESage FRS≳1013 JE_{\text{Sage FRS}} \gtrsim 10^{13}\ \text{J}ESage FRS≳1013 J This gives us a numeric anchor to say: by the war arc and god-tier scaling, Naruto has climbed orders of magnitude above this. ==== Context: Naruto’s Kurama avatar physically wrestles, restrains, and slams five Tailed Beasts at once. ==== Each individual bijuu has been associated (via bijuu bomb calcs) with at least large-city to mountain-range level destructive yields, going up to hundreds of megatons for stronger bombs. SpaceBattles Forums<ref>{{cite web|title=SpaceBattles Forums|url=https://forums.spacebattles.com/threads/calculating-the-bijuu-ball-from-naruto.291127/|publisher=SpaceBattles Forums|access-date=2025-11-26}}</ref> If we represent a single mid-tier bijuu bomb as: * Ebijuu∼1015E_{\text{bijuu}} \sim 10^{15}Ebijuu∼1015–1017 J10^{17}\ \text{J}1017 J (megaton to gigaton scale), then restraining five at once in a grapple—while they’re exerting that kind of power—implies: Eavatar durability / physical output≳5×Ebijuu∼1016−18 JE_{\text{avatar durability / physical output}} \gtrsim 5 \times E_{\text{bijuu}} \sim 10^{16-18}\ \text{J}Eavatar durability / physical output≳5×Ebijuu∼1016−18 J i.e., at least multi-megaton up into gigaton-class level in terms of what his avatar can fight against directly. Again, this is a scaling statement: his per-blow energy doesn’t have to equal their bombs, but the fact he manhandles them means his effective physical strength lives in that same ballpark. ==== Context: Naruto uses chakra arms to lift/throw a massive Kurama avatar (tens of meters tall at minimum). ==== This is a pure lifting strength feat rather than destructive AP, so I’ll do a quick order-of-magnitude: ===== Assume: ===== * Kurama avatar height h≈50 mh \approx 50\ \text{m}h≈50 m (conservative) * Rough “torso+limbs” volume maybe ~a rectangular prism: V∼(20 m)×(20 m)×(50 m)≈2×104 m3V \sim (20\ \text{m})\times(20\ \text{m})\times(50\ \text{m}) \approx 2\times 10^4\ \text{m}^3V∼(20 m)×(20 m)×(50 m)≈2×104 m3 Treat it as made of “chakra energy” but we approximate a density similar to water for a lower bound: ρ∼1000 kg/m3\rho \sim 1000\ \text{kg/m}^3ρ∼1000 kg/m3 Then mass: m≈ρV≈1000 kgm3×2×104 m3=2×107 kgm \approx \rho V \approx 1000\ \frac{\text{kg}}{\text{m}^3}\times 2\times 10^4\ \text{m}^3 = 2\times 10^7\ \text{kg}m≈ρV≈1000 m3kg×2×104 m3=2×107 kg That’s 20 million kg (about a few Eiffel Towers of mass). ===== To just hold it against gravity (Earth-like): ===== F=mg≈2×107 kg×9.8 m/s2≈2×108 NF = m g \approx 2\times 10^7\ \text{kg} \times 9.8\ \text{m/s}^2 \approx 2\times 10^8\ \text{N}F=mg≈2×107 kg×9.8 m/s2≈2×108 N To throw it, you must exceed that, plus add kinetic energy; e.g., giving it v=10 m/sv = 10\ \text{m/s}v=10 m/s (22 mph): Ethrow=12mv2=12×2×107 kg×(10 m/s)2E_{\text{throw}} = \frac{1}{2} m v^2 = \frac{1}{2}\times 2\times 10^7\ \text{kg}\times (10\ \text{m/s})^2Ethrow=21mv2=21×2×107 kg×(10 m/s)2 Ethrow=1×107×100=1×109 JE_{\text{throw}} = 1\times 10^7 \times 100 = 1\times 10^9\ \text{J}Ethrow=1×107×100=1×109 J That’s only about 0.24 tons of TNT; so this feat is impressive lifting strength, but it’s much weaker numerically than his bijuu-bomb-tier destructive feats. It’s still useful for consistency: * Lifting strength: F∼108 NF \sim 10^8\ \text{N}F∼108 N (Class M and beyond in vs-terms). * Not the main AP benchmark—just confirms his chakra constructs can manipulate multi-mega-structure masses. ==== Truth-Seeking Orbs (TSOs) have hax properties (nullifying ninjutsu), but physically, when used to form barriers or weapons, they’re part of god-tier attacks that scale to the same level as Kaguya/Madara’s big reality-warping feats. VS Battles Wiki<ref>{{cite web|title=VS Battles Wiki|url=https://vsbattles.fandom.com/wiki/User_blog%3AM3X/Naruto%3A_Kaguya%27s_Dimension|publisher=VS Battles Wiki|access-date=2025-11-26}}</ref> ==== So when Naruto: * Punches through TSO constructs or weapons (like Madara’s), he’s showing that his strike energy density is on par with that kind of durability. If we accept the Kaguya/ETSO framework where: * Kaguya’s expanding TSO (ETSO) is capable of erasing a multi-planetary or solar-system-sized space over time, with expansion speed ~0.14c, VS Battles Wiki Forum<ref>{{cite web|title=VS Battles Wiki Forum|url=https://vsbattles.com/threads/naruto-revision-the-size-of-kaguyas-dimensions.178305/|publisher=VS Battles Wiki Forum|access-date=2025-11-26}}</ref> then Madara’s god-tier TSO constructs are on at least planetary durability scale, and Naruto’s punch is: Epunch≳ETSO durability∼1026−28 JE_{\text{punch}} \gtrsim E_{\text{TSO durability}} \sim 10^{26-28}\ \text{J}Epunch≳ETSO durability∼1026−28 J (order-of-magnitude planetary). I’m being deliberately conservative here—exact numbers vary wildly in calc communities—but the important point for our eventual Death Battle is: this moves Naruto from “country/continent” into the planetary conversation. ==== Kaguya is consistently treated (via ETSO/dimension stuff) as far above even Six Paths Madara, with power tied to dimension-scale feats. VS Battles Wiki<ref>{{cite web|title=VS Battles Wiki|url=https://vsbattles.fandom.com/wiki/User_blog%3ACb7943/Kaguya_Otsutsuki_dimension_size_revision|publisher=VS Battles Wiki|access-date=2025-11-26}}</ref> ==== When Naruto: * Lands blows that physically stagger or knock back Kaguya, * Trades punches with her in close combat, that implies: ENaruto punch vs Kaguya∼EKaguya durability per blow≳planetary rangeE_{\text{Naruto punch vs Kaguya}} \sim E_{\text{Kaguya durability per blow}} \gtrsim \text{planetary range}ENaruto punch vs Kaguya∼EKaguya durability per blow≳planetary range Since Kaguya can: * Expand a TSO to erase an entire dimension which is argued to be solar-system sized or at least planet+, VS Battles Wiki<ref>{{cite web|title=VS Battles Wiki|url=https://vsbattles.fandom.com/wiki/User_blog%3ACb7943/Kaguya_Otsutsuki_dimension_size_revision|publisher=VS Battles Wiki|access-date=2025-11-26}}</ref> then even if we isolate a single punch as only a tiny fraction of her full ETSO output, we’re still easily at: Epunch∼1027 J (low planetary)and upE_{\text{punch}} \sim 10^{27}\ \text{J}\ \text{(low planetary)} \quad \text{and up}Epunch∼1027 J (low planetary)and up So Feat 7 essentially: “Naruto’s striking AP ≥ low-end planetary because he’s visibly hurting someone with planet+ hax.” ==== Kaguya’s gravity dimension dramatically increases gravity—enough that even enhanced Naruto is briefly pinned. Some fan calcs estimate the gravity multiplier needed to restrain him at > 105 g10^5\ g105 g. Comic Vine<ref>{{cite web|title=Comic Vine|url=https://comicvine.gamespot.com/forums/gen-discussion-1/how-strong-is-kaguyas-gravity-dimension-1874679/|publisher=Comic Vine|access-date=2025-11-26}}</ref> ==== More directly relevant to speed: * Naruto is able to move, attack, and generate visible shockwaves in this environment. * Kaguya and Naruto are also keeping up with the ETSO expansion, which a popular calc places at 0.14c (≈ 4.2×107 m/s4.2\times 10^7\ \text{m/s}4.2×107 m/s). VS Battles Wiki Forum<ref>{{cite web|title=VS Battles Wiki Forum|url=https://vsbattles.com/threads/naruto-revision-the-size-of-kaguyas-dimensions.178305/|publisher=VS Battles Wiki Forum|access-date=2025-11-26}}</ref> If characters can react to, dodge around, or move proportionally relative to something expanding at ~0.14c, then you can argue: vNaruto, SPSM∼0.1c (relativistic) in combat-reaction termsv_{\text{Naruto, SPSM}} \sim 0.1c\ \text{(relativistic)}\ \text{in combat-reaction terms}vNaruto, SPSM∼0.1c (relativistic) in combat-reaction terms You could formalize this as: * If ETSO expands radius RRR in time Δt\Delta tΔt: vETSO=RΔt≈0.14cv_{\text{ETSO}} = \frac{R}{\Delta t} \approx 0.14cvETSO=ΔtR≈0.14c * Naruto’s ability to consistently position near its boundary without immediately being overwhelmed implies: vNaruto≈k⋅vETSO, 0<k≤1v_{\text{Naruto}} \approx k\cdot v_{\text{ETSO}},\ 0<k\le 1vNaruto≈k⋅vETSO, 0<k≤1 Even taking k=0.5k = 0.5k=0.5 (very conservative): vNaruto∼0.07c≈2.1×107 m/sv_{\text{Naruto}} \sim 0.07c \approx 2.1\times 10^7\ \text{m/s}vNaruto∼0.07c≈2.1×107 m/s So Feat 8 supports: * Combat speed / reactions: relativistic (order 10710^7107 m/s) when fully amped. ==== Baryon Mode is explicitly stated to condense Naruto & Kurama’s chakra into a new type of energy, massively boosting his physical stats at the cost of their remaining life. ==== Empirically in the fight: * Base Six Paths Naruto + Sasuke were low-diffed by Isshiki. * Baryon Mode Naruto then: - Overwhelms Isshiki in every exchange, - Blitzes him where Isshiki previously dominated. This implies: # Attack potency bump: Let ESPSM punchE_{\text{SPSM punch}}ESPSM punch be our planetary-ish punch from Feat 7. Baryon Mode visibly multiplies his effectiveness by at least a factor of several (some visually suggest an order of magnitude or more). You can model that as: EBaryon punch=α⋅ESPSM punch, α≫1E_{\text{Baryon punch}} = \alpha \cdot E_{\text{SPSM punch}},\ \alpha \gg 1EBaryon punch=α⋅ESPSM punch, α≫1 Even a conservative α=5\alpha = 5α=5 gives: EBaryon punch∼5×1027 JE_{\text{Baryon punch}} \sim 5\times 10^{27}\ \text{J}EBaryon punch∼5×1027 J # Speed bump: Isshiki had previously blitzed characters in the Six Paths tier. Now Naruto blitzes him. If SPSM Naruto was already ~0.1c-ish reactively, Baryon might reasonably be taken as: vBaryon∼(3–10)×vSPSM∼0.3c–1cv_{\text{Baryon}} \sim (3\text{–}10)\times v_{\text{SPSM}} \sim 0.3c\text{–}1cvBaryon∼(3–10)×vSPSM∼0.3c–1c I’d personally keep the explicit numeric claim conservative: - Baryon Mode combat speed: likely relativistic+ (≥0.2c) - AP: high planetary, still scaling from Kaguya/Isshiki rather than being a brand-new tier. ==== Now let’s do a relatively clean physics-style calc for Toneri’s moon-splitting, then tie Naruto to it. ==== ===== Toneri: ===== * Slices the Moon in half and causes both halves to move apart by a visibly large distance. Amino Apps<ref>{{cite web|title=Amino Apps|url=https://aminoapps.com/c/scanning_calcs/page/item/toneri-cuts-the-hollow-moon-in-half/Q7QP_1wHYIlVPqjENEW02gG3Xv8EW7qVRP|publisher=Amino Apps|access-date=2025-11-26}}</ref> We’ll heavily simplify: # Assume he gives each half an outward speed vvv. # Mass of a half-moon: Mhalf≈12Mmoon≈3.675×1022 kgM_{\text{half}} \approx \frac{1}{2}M_{\text{moon}} \approx 3.675\times 10^{22}\ \text{kg}Mhalf≈21Mmoon≈3.675×1022 kg. Let’s say (for a lower-bound): * The two halves separate by about one lunar diameter (Δx≈3.5×106 m\Delta x \approx 3.5\times 10^6\ \text{m}Δx≈3.5×106 m) * over a time Δt≈4 hours=1.44×104 s\Delta t \approx 4\ \text{hours} = 1.44\times 10^4\ \text{s}Δt≈4 hours=1.44×104 s Average relative speed of separation: vrel=ΔxΔt≈3.5×1061.44×104 m/sv_{\text{rel}} = \frac{\Delta x}{\Delta t} \approx \frac{3.5\times 10^6}{1.44\times 10^4} \ \text{m/s}vrel=ΔtΔx≈1.44×1043.5×106 m/s vrel≈243 m/sv_{\text{rel}} \approx 243\ \text{m/s}vrel≈243 m/s If both halves move away from the center, each has speed roughly: v≈vrel2≈120 m/sv \approx \frac{v_{\text{rel}}}{2} \approx 120\ \text{m/s}v≈2vrel≈120 m/s Now compute kinetic energy for both halves: Etotal=2×12Mhalfv2=Mhalfv2E_{\text{total}} = 2 \times \frac{1}{2} M_{\text{half}} v^2 = M_{\text{half}} v^2Etotal=2×21Mhalfv2=Mhalfv2 Plug in: Etotal≈3.675×1022 kg×(120 m/s)2E_{\text{total}} \approx 3.675\times 10^{22}\ \text{kg} \times (120\ \text{m/s})^2Etotal≈3.675×1022 kg×(120 m/s)2 (120)2=14400(120)^2 = 14400(120)2=14400 Etotal≈3.675×1022×1.44×104 JE_{\text{total}} \approx 3.675\times 10^{22} \times 1.44\times 10^{4}\ \text{J}Etotal≈3.675×1022×1.44×104 J Multiply coefficients: 3.675×1.44≈5.2923.675 \times 1.44 \approx 5.2923.675×1.44≈5.292 Add exponents: 1022×104=102610^{22} \times 10^{4} = 10^{26}1022×104=1026 So: Etotal≈5.3×1026 JE_{\text{total}} \approx 5.3\times 10^{26}\ \text{J}Etotal≈5.3×1026 J That’s a lower bound, because: * The moon in the movie is at least partially solid (not massless shells). * We ignored cutting the moon (fracture/vaporization energy) and only did bulk kinetic. * If the time is actually shorter than 4 hours (likely), vvv — and thus EEE — get much bigger (E∝v2)(E\propto v^2)(E∝v2). So Toneri’s feat reasonably sits in: EToneri∼1027 J (Moon-level) or higherE_{\text{Toneri}} \sim 10^{27}\ \text{J}\ \text{(Moon-level)}\ \text{or higher}EToneri∼1027 J (Moon-level) or higher ===== In The Last, Naruto: ===== * Fights Toneri on (and inside) the Moon, * Trades blows and ultimately overpowers him. Thus Naruto’s peak movie-era AP is at least on the order of: ENaruto (The Last)≳1027 JE_{\text{Naruto (The Last)}} \gtrsim 10^{27}\ \text{J}ENaruto (The Last)≳1027 J By the time of Kaguya & Baryon Mode, his god-tier scaling actually leans on even higher-end feats, but this gives us a nice numeric anchor that’s relatively straightforward to compute. ==== - 1. Juubi TBB redirect: - AP resisted ≳ 1022−23 J10^{22-23}\ \text{J}1022−23 J (country → continental) - Speed: not directly constrained; more a power benchmark. ==== * 2. Shinju clone one-shot: - Per-punch AP ≳ 1022 J10^{22}\ \text{J}1022 J by scaling above Juubi-linked Divine Tree durability. * 3. Rasenshuriken baseline (Kakuzu/Pain era): - E≈5×1012 JE \approx 5\times 10^{12}\ \text{J}E≈5×1012 J (1.3 kt TNT) early; much higher by Pain. * 4. Kurama avatar vs multiple bijuu: - Physically contends with combined bijuu output ⇒ effective AP/durability ∼1016−18 J\sim 10^{16-18}\ \text{J}∼1016−18 J (multi-megaton to gigaton range) at least. * 5. Lifting/throwing Kurama avatar: - Lifting force F∼108 NF \sim 10^{8}\ \text{N}F∼108 N; throw energy ∼109 J\sim 10^{9}\ \text{J}∼109 J (sub-ton TNT). - Good for lifting strength, not main AP. * 6. Punching through Madara’s TSO constructs: - AP per strike in the ballpark of planetary: ∼1026−28 J\sim 10^{26-28}\ \text{J}∼1026−28 J. * 7. Hurting Kaguya in CQC: - AP per hit ≥ Kaguya’s per-blow durability ⇒ planetary+ (conservatively ∼1027 J\sim 10^{27}\ \text{J}∼1027 J). * 8. Fighting in Kaguya’s gravity / ETSO context: - Combat reaction/attack speed ≈ relativistic, order 107 m/s10^7\ \text{m/s}107 m/s (~0.1c). * 9. Baryon Mode vs Isshiki: - AP boosted by a large factor over SPSM ⇒ high planetary (∼1027−28 J\sim 10^{27-28}\ \text{J}∼1027−28 J, conservatively). - Combat speed likely relativistic+ (≥0.2c). * 10. Toneri’s Moon-split (Naruto scaling): - KE lower bound from moving both halves ≈ 5×1026 J5\times 10^{26}\ \text{J}5×1026 J; reasonable to round to ∼1027 J\sim 10^{27}\ \text{J}∼1027 J Moon level. - Naruto in The Last scales to this or above. If you’re good with this style, the next step could be: * Doing the same structured breakdown for Luffy’s top feats (Gear 5, big Haki/AP, etc.), * Then building a direct comparison framework (tiers, speed bands, stamina, hax, resistances) to prep for the actual “Death Battle” verdict.
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