////////////////////
///   template   ///
////////////////////
#include <cassert>
#include <cstdio>
#include <cstring>
#include <cmath>
#include <iostream>
#include <sstream>
#include <algorithm>
#include <numeric>
#include <functional>
#include <vector>
#include <queue>
#include <string>
#include <complex>
#include <stack>
#include <set>
#include <map>
#include <list>
#include <unordered_map>
#include <unordered_set>
#include <bitset>
#include <regex>
using namespace std;

//// MACRO ////
#define countof(a) (sizeof(a)/sizeof(a[0]))

#define REP(i,n) for (int i = 0; i < (n); i++)
#define RREP(i,n) for (int i = (n)-1; i >= 0; i--)
#define FOR(i,s,n) for (int i = (s); i < (n); i++)
#define pos(c,i) c.being() + (i)
#define allof(c) c.begin(), c.end()
#define aallof(a) a, countof(a)
#define partof(c,i,n) c.begin() + (i), c.begin() + (i) + (n)
#define apartof(a,i,n) a + (i), a + (i) + (n)
#define long long long

#define EPS 1e-10
#define INF 100000000
#define MOD 1000000007

#define PREDIACTE(t,a) [](const t & a) -> bool
#define COMPARISON_T(t) bool(*)(const t &, const t &)
#define COMPARISON(t,a,b) [](const t & a, const t & b) -> bool

//// algorithm ////

// compare
template <class InIt1, class InIt2>
int partial_compare(InIt1 first1, InIt1 last1, InIt2 first2, InIt2 last2)
{
	return lexicographical_compare(first1, last1, first2, last2) ? -1
		: lexicographical_compare(first2, last2, first1, last1) ? 1
		: 0;
}

// index_of
template <class InIt, class T>
inline int index_of(InIt first1, InIt last1, const T &val)
{
	InIt f = find(first1, last1, val);
	return f != last1 ? distance(f, first1) : -1;
}

// C# BinarySearch風のindex_of
template <class InIt, class T>
inline int bindex_of(InIt first1, InIt last1, const T &val)
{
	auto it = lower_bound(first1, last1, val);
	if (it == last1) { return ~distance(it, first1); }
	else if (*it == val) { return distance(it, first1); }
	else return ~distance(it, first1);
}

// vector iota iterator
vector<int> iotav(int begin, int end)
{
	vector<int> r(end - begin);
	iota(allof(r), begin);
	return r;
}

struct iotait
{
	int n;
	iotait(int n = 0) : n(n) { }
	iotait &operator ++() { ++n; return *this; }
	int operator *() { return n; }
};


// 最大公約数
long gcd(long a, long b) { return b ? gcd(b, a%b) : a; }

// 最小公倍数
long lcm(long a, long b) { return a / gcd(a, b) * b; }

// 拡張ユークリッド互除法
void exgcd(long a, long b, long& x, long& y) {
	if (b != 0) { exgcd(b, a%b, y, x); y -= a / b*x; }
	else { x = 1; y = 0; }
}

//// data structure ////

/// 2分セグメント木。RMQとかが解ける。
template<class T = int, class TParentFunc = const T& (*)(const T&, const T&)>
struct SegTree
{
	int count;
	vector<T> tree;
	TParentFunc parent;

	SegTree(int size, TParentFunc parentBuilder = std::min, T initialFill = INF)
		: count((size | size - 1) + 1)
		, tree(count * 2)
		, parent(parentBuilder)
	{
		fill(partof(tree, count, count), initialFill);
		rebuild();
	}

	// []を使うと更新されないのでrebuildすること。数が少なければupdateの方がよい。
	T& operator[](int i) { return tree[i + count]; }
	void rebuild() { RREP(i, count) { tree[i] = parent(tree[i * 2], tree[i * 2 + 1]); } }

	void update(int index, T value)
	{
		tree[index + count] = value;
		for (int i = (index + count) / 2; i > 0; i /= 2)
			tree[i] = parent(tree[i * 2], tree[i * 2 + 1]);
	}

	T query(int s, int e, int i, int l, int r, T value)
	{
		if (r <= s || e <= l) return value;
		if (s <= l && r <= e) return parent(value, tree[i]);
		value = query(s, e, i * 2, l, (l + r) / 2, value);
		value = query(s, e, i * 2 + 1, (l + r) / 2, r, value);
		return value;
	}

	T query(int start, int count, T initialValue)
	{
		return query(start, start + count, 1, 0, count, initialValue);
	}
};


//// prime ////
vector<unsigned char> isPrime;
vector<int> primes;
void initPrimes(int n)
{
	isPrime = vector<unsigned char>(n + 1, true);
	isPrime[0] = isPrime[1] = false;
	FOR(i, 2, n + 1)
	{
		if (!isPrime[i]) continue;
		primes.push_back(i);
		for (int j = i * 2; j <= n; j += i)
			isPrime[j] = false;
	}
}

//// Probability ////

// パスカルの三角形(二項定理) 2種類の並べ替えにつかう。
vector<vector<double>> makePascalTriangle(int n, bool probability = false)
{
	typedef vector<double> VD;
	vector<VD> t;
	if (!t.size()) { t.push_back(VD(1, 1)); }
	FOR(i, t.size(), n + 1)
	{
		t.push_back(VD(i + 1));
		REP(j, i)
		{
			double x = t[i - 1][j] * (probability ? 0.5 : 1);
			t[i][j] += x;
			t[i][j + 1] += x;
		}
	}
	return t;
}



//// geo ////

/// 3次元
struct P3
{
	double x, y, z;
	P3(double x = 0, double y = 0, double z = 0) : x(x), y(y), z(z) { }
	P3 operator +() const { return *this; }
	P3 operator +(const P3 &_) const { return P3(x + _.x, y + _.y, z + _.z); }
	P3 operator -() const { return P3(-x, -y, -z); }
	P3 operator -(const P3 &_) const { return *this + -_; }
	P3 operator *(double _) const { return P3(x*_, y*_, z*_); }
	P3 operator /(double _) const { return P3(x / _, y / _, z / _); }
	double dot(const P3 &_) const { return x*_.x + y*_.y + z*_.z; } // 内積
	P3 cross(const P3 &_) const { return P3(y*_.z - z*_.y, z*_.x - x*_.z, x*_.y - y*_.x); } // 外積
	double sqlength() const { return x*x + y*y + z*z; } // 二乗長さ
	double length() const { return sqrt(sqlength()); } // 長さ
	P3 direction() const { return *this / length(); } // 方向ベクトル
};
inline istream & operator>>(istream & in, P3 & p) { in >> p.x >> p.y >> p.z; return in; }
inline double abs(P3 p) { return p.length(); }

struct Sphere
{
	P3 c;
	double r;
	Sphere(double x, double y, double z, double r) : c(x, y, z), r(r) { }
	Sphere(P3 c, double r) : c(c), r(r) { }
	bool IntersectWith(const Sphere &rhs) const { return abs(c - rhs.c) - (r + rhs.r) < EPS; } // 接してても真。
};
inline istream & operator>>(istream & in, Sphere & c) { in >> c.c >> c.r; return in; }

/// 2次元
struct P2
{
	double x, y;
	P2(double x = 0, double y = 0) : x(x), y(y) { }
	P2(complex<double> c) : x(c.real()), y(c.imag()) { }
	P2 operator +() const { return *this; }
	P2 operator +(const P2 &_) const { return P2(x + _.x, y + _.y); }
	P2 operator -() const { return P2(-x, -y); }
	P2 operator -(const P2 &_) const { return *this + -_; }
	P2 operator *(double _) const { return P2(x*_, y*_); }
	P2 operator /(double _) const { return P2(x / _, y / _); }
	double dot(const P2 &_) const { return x*_.x + y*_.y; } // 内積
	double cross(const P2 &_) const { return x*_.y - y*_.x; } // 外積
	double sqlength() const { return x*x + y*y; } // 二乗長さ
	double length() const { return sqrt(sqlength()); } // 長さ
	P2 orthogonal() const { return P2(y, -x); }
	P2 direction() const { return *this / length(); } // 方向ベクトル
};
inline istream & operator>>(istream & in, P2 & p) { in >> p.x >> p.y; return in; }
inline double abs(P2 p2) { return p2.length(); }
inline P2 orthogonal(P2 p) { return p.orthogonal(); }
inline complex<double> orthogonal(complex<double> c) { return  c * complex<double>(0, 1); }

// a,b から ちょうど d だけ離れた点。aとbを円周に持つ円の半径。
inline pair<P2, P2> get_same_distance_points(P2 a, P2 b, double d)
{
	assert(abs(a - b) <= 2 * d + EPS);
	auto v = (a + b) / 2.0 - a; // a から aとbの中点
	auto vl = abs(v);
	auto wl = sqrt(d*d - vl*vl); // 直行Vの大きさ
	auto w = orthogonal(v) * (wl / vl); // 直行V
	return make_pair(a + v + w, a + v - w);
}

struct Circle
{
	P2 c;
	double r;
	Circle(double x, double y, double r) : c(x, y), r(r) { }
	Circle(P2 c, double r) : c(c), r(r) { }
	bool IntersectWith(const Circle &rhs) const { return abs(c - rhs.c) - (r + rhs.r) < EPS; } // 接してても真。
	bool Contains(const P2 &p) const { return abs(p - c) - r < EPS; } // 接してても真。
};
inline istream & operator>>(istream & in, Circle & c) { in >> c.c >> c.r; return in; }

//// bit ////
#ifdef _MSC_VER
#pragma push_macro("long")
#undef long
inline unsigned __builtin_ctz(unsigned x) { unsigned long r; _BitScanForward(&r, x); return r; }
#pragma pop_macro("long")
#endif

inline int next_bit_permutation(int x)
{
	int t = x | (x - 1);
	return (t + 1) | (unsigned)((~t & -~t) - 1) >> (__builtin_ctz(x) + 1);
}

// x の p1からlen bitと p2 から len bit を入れ替える
template<class T>
int bit_swap(T x, size_t p1, size_t p2, size_t len)
{
	T mask = (1ul << len) - 1;
	T ope = (x >> p1 ^ x >> p2) & mask; // 入れ替える場所のxorを求める
	return x ^ (ope << p1 | ope << p2); // 入れ替える場所をxor。
}

//// graph ////

template <class TCost = double>
struct Path
{
	typedef TCost COST;
	int from;
	int to;
	TCost cost;
	Path(int from = 0, int to = 0, TCost cost = 0)
		: from(from), to(to), cost(cost) { }
	bool operator < (const Path &rhs) const { return cost < rhs.cost; }
	bool operator >(const Path &rhs) const { return cost > rhs.cost; }
};

// prim //
template <class COST>
pair<COST, vector<int>> prim(const vector<vector<COST>> &costTable)
{
	typedef Path<COST> P;
	int N = costTable.size();
	priority_queue<P, vector<P>, greater<P>> q;
	q.push(P(0, 0, 0));
	vector<int> parent(N, -1);
	COST totalCost = 0;
	while (!q.empty())
	{
		P cur = q.top(); q.pop();
		int i = cur.to;
		if (parent[i] != -1) continue;
		parent[i] = cur.from;
		totalCost += cur.cost;
		REP(j, N) if (parent[j] == -1) q.push(P(i, j, costTable[i][j]));
	}
	return make_pair(totalCost, parent);
}

// dijkstra //
template <class COST>
pair<vector<COST>, vector<int>> dijkstra(const vector<vector<Path<COST>>> &routes, int start = 0, int goal = -1)
{
	typedef Path<COST> P;
	int N = routes.size();
	priority_queue<P, vector<P>, greater<P>> q;
	q.push(P(start, start, 0));

	vector<int> prev(N, -1);
	vector<COST> cost(N, INF);
	while (!q.empty())
	{
		P cur = q.top(); q.pop();
		int i = cur.to;
		if (prev[i] != -1) continue;
		prev[i] = cur.from;
		cost[i] = cur.cost;
		if (i == goal) { break; }
		REP(j, routes[i].size())
		{
			P next = P(i, routes[i][j].to, cur.cost + routes[i][j].cost);
			if (prev[next.to] == -1)
				q.push(next);
		}
	}
	return make_pair(cost, prev);
}

template <class COST>
void warshall_floyd(vector<vector<COST>> &cost)
{
	int n = cost.size();
	REP(k, n) REP(i, n) REP(j, n) cost[i][j] = min(cost[i][j], cost[i][k] + cost[k][j]);
}





//// dice ////

// さいころ
template<class T>
struct Die
{
	/* v as 天一地六東五西二南三北四
	|3|
	|1|0|4|5|
	|2|
	*/
	T v[6];

	void rt(int x, int y, int z, int w) { swap(v[x], v[y]); swap(v[x], v[z]); swap(v[x], v[w]); }
	void rotateLeft() { rt(0, 4, 5, 1); }
	void rotateRight() { rt(1, 5, 4, 0); }
	void rotateDown() { rt(0, 3, 5, 2); }
	void rotateUp() { rt(2, 5, 3, 0); }
	void rotateCw() { rt(3, 1, 2, 4); }
	void rotateCcw() { rt(4, 2, 1, 3); }
	bool operator < (const Die &rhs) const { return lexicographical_compare(aallof(v), aallof(rhs.v)); }
	bool operator == (const Die &rhs) const { return equal(aallof(v), rhs.v); }
	bool operator != (const Die &rhs) const { return !equal(aallof(v), rhs.v); }
};

// 8面体
template<class T>
struct Octahedra
{
	/* v as
	/0\/1\/2\/3\
	\4/\5/\6/\7/
	*/
	T v[8];

	void rt(int x, int y, int z, int w) { swap(v[x], v[y]); swap(v[x], v[z]); swap(v[x], v[w]); }
	void rotateLeft() { rt(0, 1, 2, 3); rt(4, 5, 6, 7); }
	void rotateRight() { rt(3, 2, 1, 0); rt(7, 6, 5, 4); }
	void rotateDown() { rt(0, 4, 7, 3); rt(1, 5, 6, 2); }
	void rotateUp() { rt(3, 7, 4, 0); rt(2, 6, 5, 2); }
	void rotateCw() { rt(0, 1, 5, 4); rt(3, 2, 6, 7); }
	void rotateCcw() { rt(4, 5, 1, 0); rt(7, 6, 1, 3); }
	bool operator < (const Octahedra &rhs) const { return lexicographical_compare(aallof(v), aallof(rhs.v)); }
	bool operator == (const Octahedra &rhs) const { return equal(aallof(v), rhs.v); }
	bool operator != (const Octahedra &rhs) const { return !equal(aallof(v), rhs.v); }
};



//// i/o ////
template <class T> class vevector : public vector<vector<T>> {
public: vevector(int n = 0, int m = 0, const T &initial = T()) : vector<vector<T>>(n, vector<T>(m, initial)) { } };

template <class T> class vevevector : public vector<vevector<T>> {
public: vevevector(int n = 0, int m = 0, int l = 0, const T &initial = T()) : vector<vevector<T>>(n, vevector<T>(m, l, initial)) { }
};

template <class T> class vevevevector : public vector<vevevector<T>> {
public: vevevevector(int n = 0, int m = 0, int l = 0, int k = 0, const T &initial = T()) : vector<vevevector<T>>(n, vevevector<T>(m, l, k, initial)) { }
};

template <class T> T read() { T t; cin >> t; return t; }
template <class T> vector<T> read(int n) { vector<T> v; REP(i, n) { v.push_back(read<T>()); } return v; }
template <class T> vevector<T> read(int n, int m) { vevector<T> v; REP(i, n) v.push_back(read<T>(m)); return v; }
template <class T> vevector<T> readjag(int n) { vevector<T> v; REP(i, n) v.push_back(read<T>(read<int>())); return v; }
struct _Reader { template <class T> _Reader operator ,(T &rhs) { cin >> rhs; return *this; } };
#define READ(t,...) t __VA_ARGS__; _Reader(), __VA_ARGS__

template <class T> void write(const T &t) { cout << t << endl; }
template <class T, class T2> void write(const T &t, const T2 &t2) { cout << t << ' ' << t2 << endl; }
template <class T> void write(const vector<T> &v)
{
	ostringstream ss;
	for (auto x : v) ss << x << ' ';
	auto s = ss.str();
	cout << s.substr(0, s.length() - 1) << endl;
}


//// start up ////
void solve();
int main()
{
	// freopen("A.in", "r", stdin);
	solve();
	return 0;
}

////////////////////
/// template end ///
////////////////////

void solve()
{
	auto testcases = INF;
	REP(testcase, testcases)
	{
		// 幅と高さは入れ替えておく。めんどくさいので。
		READ(int, W, H, s);
		if (!(W | H | s)){ break; }
		vevector<int> field = read<int>(W, H);

		// 累積地図に変換
		REP(x, W) field[x].insert(field[x].begin(), 0);
		field.insert(field.begin(), vector<int>(H + 1, 0));
		FOR(x, 1, W + 1) REP(y, H + 1) field[x][y] += field[x - 1][y];
		REP(x, W + 1) FOR(y, 1, H + 1) field[x][y] += field[x][y - 1];

		int total = field[W][H];
		int cap = total - s;

		//分割統治 [x][y][w][h]の四角形の中で最大の分割数と予備電力
		auto memo = vevevevector<pair<int, int>>(W, H, W + 1, H + 1);
		
		// 分割統治法で調べる
		FOR(w, 1, W + 1) FOR(h, 1, H + 1) REP(x, W - w + 1) REP(y, H - h + 1)
		{
			int t = field[x + w][y + h] - field[x][y + h] - field[x + w][y] + field[x][y];
			auto r = pair<int, int>(t >= cap ? 1 : 0, t - cap);

			auto fn = [](pair<int, int> r, const pair<int, int>&s1, const pair<int, int> &s2) -> pair<int, int>
			{
				if (s1.first && s2.first)
				{
					if (s1.first + s2.first > r.first) // 分割すべき
					{
						r.first = s1.first + s2.first;
						r.second = min(s1.second, s2.second);
					}
					else if (s1.first + s2.first == r.first) // 分割すべき？
					{
						r.second = max(r.second, min(s1.second, s2.second));
					}

				}
				return r;
			};

			FOR(sx, 1, w) r = fn(r, memo[x][y][sx][h], memo[x + sx][y][w - sx][h]);
			FOR(sy, 1, h) r = fn(r, memo[x][y][w][sy], memo[x][y + sy][w][h - sy]);

			memo[x][y][w][h] = r;
			//write(vector<int>{x, y, w, h, r.first, r.second});
		}
		
		write(memo[0][0][W][H].first, memo[0][0][W][H].second);
	}
}

Measured memory_bytes: 11156